43
Development of Rainfall-Runoff Model Using Soft Computing Techniques SYNOPSIS OF THE PROPOSED RESEARCH PLAN SUBMITTED TO CHHATTISGARH SWAMI VIVEKANAND TECHNICAL UNIVERSITY, BHILAI (INDIA) FOR THE REGISTRATION OF THE TOPIC FOR DOCTOR OF PHILOSOPHY IN THE FACULTY OF COMPUTER & INFORMATION TECHNOLOGY By Pradeep Kumar Mishra Enrollment no: AB5024 1

Development of Rainfall-Runoff Model Using Soft Computing

  • Upload
    ngokiet

  • View
    240

  • Download
    7

Embed Size (px)

Citation preview

Page 1: Development of Rainfall-Runoff Model Using Soft Computing

Development of Rainfall-Runoff Model Using Soft Computing Techniques

SYNOPSIS OF THE PROPOSED RESEARCH PLAN

SUBMITTED TO

CHHATTISGARH SWAMI VIVEKANAND TECHNICAL UNIVERSITY, BHILAI (INDIA)

FOR THE REGISTRATION OF THE TOPIC

FOR

DOCTOR OF PHILOSOPHY IN

THE FACULTY OF

COMPUTER & INFORMATION TECHNOLOGY

By

Pradeep Kumar Mishra

Enrollment no: AB5024

Year 2013

1

BHILAI INSTITUTE OF TECHNOLOGY, DURG

Page 2: Development of Rainfall-Runoff Model Using Soft Computing

Title of Research proposal : Design and Development of Artificial Neural Network Models for Long Range Forecast of Rainfall Runoff.

Name of the Research Scholar : Pradeep Kumar Mishra

Enrollment No. :

Email ID of the Research Scholar : [email protected]

Contact Details of Research Scholar : 27/9 Nehru Nagar (West), Bhilai,Contact No. 09926170794.

Name and Designation of Supervisor -I : Dr. Sanjeev KarmakarAssociate ProfessorDepartment of Computer ApplicationsBhilai Institute of Technology, Durg, Chhattisgarh, INDIA.

Name and Designation of Supervisor -II Dr. Pulak GuhathakurtaScientist‘E’ & DirectorIndia Meteorological Department (IMD),Pune, Sivaji Nagar, Pune, Maharastra, INDIA.

Research Centre : Bhilai Institute of Technology, Durg, Chhattisgarh.

Signature(Dr. SanjeevKarmakar)

Supervisor-I

Signature(Dr. PulakGuhathakurta)

Supervisor-II

Signature(Pradeep Kumar Mishra)

Research Scholar

Forwarded by Chairman DRC

SignatureName

2

Page 3: Development of Rainfall-Runoff Model Using Soft Computing

1. Introduction:

Accurate forecasting of Rainfall-Runoff (R-R)over a river basin through modeling has been

challenging for scientists and engineers of hydrology since decades and centuries. To overcome this

challenge the mathematical modeling and computation may play the significant role. Different

techniques had been employed, with various improvements, to get accurate runoff estimates.

However, the R–R analysis is quite difficult due to presence of complex nonlinear relationships in the

transformation of rainfall into runoff. However runoff analyses are extremely significant for the

prediction of natural calamities like floods and droughts. It also plays a vital role in the design and

operation of various components of water resources projects like barrages, dams, water supply

schemes, etc. Runoff analyses are also needed in water resources planning, development and flood

mitigations. A flood in every year loss of several lives and damage of property and crops of millions

of dollars in only because there was no assessment of runoff forecasting. Various types of modeling

tools had been used to estimate runoff. These techniques consist of lumped conceptual models,

distributed physically based models, stochastic models and black box (time series) models.

Conceptual and physically based models although try to account for all the physical processes

involved in the R–R process, their successful use is limited mainly because of the need of catchment

specific parameters and simplifications involved in the governing equations . On the other hand the

use of time series stochastic models is complicated due to non-stationary behavior and non-linearity

in the data. These models often require experience and expertise of the modelers.

From 1986, Artificial Neural Networks (ANNs) has emerged as a powerful computing system

for highly complex and nonlinear systems. ANNs belongs to the black box time series models and

offers a relatively flexible and quick means of modeling. These models can treat the non-linearity of

system to some extent due to their parallel architecture. However, various architecture of ANNs is

used in non-linear system. It is found that the architecture of ANNs is depending on the problem

space. By the broad literature review, it is found that the back-propagation and fuzzy based neural

system may be highly significant for the simulation of R-R. However, the proper design of their

parameters is rarely visible in the literature. Therefore,purposes of the proposed research work are to:

1. Successful applications of ANN models in the simulation of future R-Rs with high degree of

accuracy.

2. The generalization of ANNsfor R-Rmodeling over the Mahanadi basin

3. And evaluation of ANNs over the existing statistical methods.

Consequently, as per the above purposes the following objectives are proposed in this study:

1. To study in detail of ANN technique and its application especially for identification of

internal dynamics of non-linear dynamic system.

3

Page 4: Development of Rainfall-Runoff Model Using Soft Computing

2. Development of a Back-Propagation Neural Network (BPN) model for R-R modeling.

3. Development of a Fuzzy Neural Network (FNN) model for R-R modeling.

4. Test the BPN and FNN model.

5. To evaluate both the models over existing models.

6. To identify strength and limitations of BPN and FNN model in R-R.

The Mahanadi river basin at the appropriate scale is generally the most logical geographical

unit of stream flow analysis and water resources management. In the present study, Mahanadi River

basin has been selected as study area. The Mahanadi basin encompassed within geographical co-

ordinates of 80030' to 86050' East longitudes and 19020' to 23035' North latitudes as shown in Fig. 1.

The total catchment area of the basin is 1,41,600 km2. The average elevation of the drainage basin is

426 m with a maximum of 877 m and a minimum of 193 m. The river Mahanadi is one of the major

inter-state east flowing rivers in peninsular India. It originates at an elevation of about 442 m. above

Mean Sea Level near Pharsiya village in Raipur district of Chattisgarh. During the course of its

traverse, it drains fairly large areas of Chhatisgarh and Orissa and comparatively small area in the

state of Jharkhand and Maharashtra. The total length of the river from its origin to confluence of the

Bay of Bengal is about 851 km., of which, 357 km. is in Chattisgarh and the balance 494 km. in

Orissa. During its traverse, a number of tributaries join the river on both the banks. There are 14

major tributaries of which 12 are joining upstream of Hirakud reservoir and 2 downstream of it.

Approximately 65% of the basin is upstream from the dam. The average annual discharge is 1,895

m3/s, with a maximum of 6,352 m3/s during the summer monsoon. Minimum discharge is 759 m3/s

and occurs during the months October through June. Mahanadi basin enjoys a tropical monsoon type

of climate like most other parts of the country. The maximum precipitation is usually observed in the

month of July, August and first half of September. Normal annual rainfall of the basin is 1360 mm

(16% CV) of which about 86% i.e. 1170 mm occurs during the monsoon season (15% CV) from June

to September (Rao, 1993). The river passes through tropical zone and is subjected to cyclonic storms

and seasonal rainfall. In the winter the mean daily minimum temperature varies from 4°C to 12°C.

The month of May is the hottest month, in which the mean daily maximum temperature varies from

42°C to 45.5°C.

2. A brief Review of the work already done in the field:

The broad review of literature is done. The very important contributions have been found.

Accurate predictions of floods had been challenging for scientists and engineers since centuries. As

Different techniques had been employed, with various improvements, to get accurate flood estimates

(Bahremand, &Smedt, 2010; Bahremand&Smedt, 2010; Bekele& Knapp,2010; Bhadra, et al., 2010).

4

Page 5: Development of Rainfall-Runoff Model Using Soft Computing

Fig. 1. Location of Study Area (Mahanadi river basin)

The R–R analysis is quite difficult due to presence of complex nonlinear relationships in the

transformation of rainfall into runoff. However runoff analyses are very important for the prediction

of natural calamities like floods and droughts. It also plays a vital role in the design and operation of

various components of water resources projects like barrages, dams, water supply schemes, etc.

Runoff analyses are also needed in water resources planning, development and flood mitigations.

Various types of modeling tools had been used to estimate runoff. According to

Tingsanchali&Gautam, 2000; Bahremand&Smedt, 2010, these techniques consist of:

5

Page 6: Development of Rainfall-Runoff Model Using Soft Computing

1. Conceptual models.

2. Distributed physically based models.

3. Stochastic models and.

4. Black box (time series) models.

Nash & Sutcliffe, 1970, applied conceptual model technique. He suggested the necessity for a

systematic approach to the development and testing of the model is explained and some preliminary

ideas. Vandewiele, & Yu, 1992, studied monthly water balance models in Belgium. China, et

al.,1993, found Model for snowmelt runoff with remote sensing inputs is particularly useful in

Himalayan basins, ground surveys and lack climatologically and hydrological data networks. In this

model variables like temperature, precipitation and snow covered area are considered along with

some externally derived parameters like temperature lapse rate, degree-day factor .

. Franchinia, et al., 1996, developed a model based on R-R modeling for estimation of

exceedance probabilities of design floods and shown it is extended to the estimation of exceedance

probabilities of extreme design floods. Shamseldin, 1997, designed neural network technique to R-R

modelling. it was used different types of input information, namely, rainfall, historical seasonal and

nearest neighbour information. Using the data of six catchments, the technique is applied for four

different input scenarios in each of which some or all of these input types are used. The performance

of the technique is compared with those of models that utilize similar input information, namely, the

simple linear model (SLM), the seasonally based linear perturbation model (LPM) and the nearest

neighbour linear perturbation model (NNLPM). The results suggest that the neural network shows

considerable promise in the context of R-R modelling but, like all such models, has variable results.

JXia, et al. ,1997, focused on A non-linear perturbation model for river flow forecasting is

developed, based on consideration of catchment wetness using an antecedent precipitation index

(API). Catchment seasonality, of the form accounted for in the LPM, and non-linear behaviour both in

the runoff generation mechanism and in the flow routing processes are represented by a constrained

non-linear model, the NLPM-API. A total of ten catchments, across a range of climatic conditions and

catchment area magnitudes. It was found that the NLPM-API model was significantly more efficient

than the original the LPM. However, restriction of explicit non-linearity to the runoff generation

process.

Franchini,et al., 1997, Compared several genetic algorithm schemes for the calibration of

conceptual R-R. The analysis was conducted using an 11-parameter CRRM, called A Distributed

Model (ADM), applied to both a theoretical case without model and data errors and two cases of the

real world in which there are both model and data errors. Finally, assuming the same role as the GA

for the "Pattern Search" (PS) method in a two-step optimization technique (Hendrickson, et al., 1988),

the results of the two algorithms are compared, showing that, in the calibration of the ADM, the PS

may give a slightly superior performance .

6

Page 7: Development of Rainfall-Runoff Model Using Soft Computing

Dibike&Solomatine, 1999, studied River flow forecasting is required to provide basic

information on a wide range of problems related to the design and operation of river systems. The

availability of extended record of rainfall and other climatic data, which could be used to obtain

stream flow data, initiated the practice of R-Rmodeling. While conceptual or physically based models

are of importance in the understanding of hydrologic processes, there are many practical situations

where the main concern is with making accurate predictions at specific locations. In such situation it

is preferred to implement a simple “black box” model to identify a direct mapping between the inputs

and outputs without detailed consideration of the internal structure of the physical process. ANN is

one such technique with flexible mathematical structure which is capable of identifying complex non-

linear relationship between input and output data without attempting to reach understanding in to the

nature of the phenomena. In this study the applicability of ANNs for downstream flow forecasting of

Apure river basin (Venezuela) was investigated. Two types of ANN architectures, namely multi-layer

perceptron network (MLP) and radial basis function network (RBN) were implemented.The

performances of these networks were compared with a conceptual R-R model and they were found to

be slightly better for a particular river flow-forecasting problem.

Sajikumar&Thandavewara, 1999,proposedA non-linear R-R model using an artificial neural

network.in this model had been described. In this model ,A R-R model that can be successfully

calibrated (i.e., yielding sufficiently accurate results) using relatively short lengths of data, is desirable

for any basin in general, and the basins of developing countries like India, in particular, for which

scarcity of data is a major problem. An artificial neural network paradigm, known as the temporal

back propagation neural network (TBP-NN), is successfully demonstrated as a monthly R-R model.

The performance of this model in a “scarce data” scenario (i.e., the effects of using reduced

calibration periods on the performance) is compared with Volterra-type Functional Series Models

(FSM), utilising the data of the River Lee (in the UK) and the Thuthapuzha River (in Kerala, India).

The results confirm the TBP-NN model as being the most efficient of the black-box models tested for

calibration periods as short as six years.

Toth, et al., 2000, have compared of short-term rainfall prediction models for real-time flood

forecasting.This study compares the accuracy of the short-term rainfall forecasts obtained with time-

series analysis techniques, using past rainfall depths as the only input information. The techniques

proposed here are linear stochastic auto-regressive moving average (ARMA) models, artificial neural

networks (ANN) and the non-parametric nearest-neighbors method. The rainfall forecasts obtained

using the considered methods are then routed through a lumped, conceptual, R-R model, thus

implementing a coupled R-R forecasting procedure for a case study on the Apennines mountains,

Italy. The study analyses and compares the relative advantages and limitations of each time-series

analysis technique, used for issuing rainfall forecasts for lead-times varying from 1 to 6 h. The results

also indicate how the considered time-series analysis techniques, andespecially those based on the use

of ANN, provide a significant improvement in the flood forecasting accuracy in comparison to the use

7

Page 8: Development of Rainfall-Runoff Model Using Soft Computing

of simple rainfall prediction approaches of heuristic type, which are often applied in hydrological

practice .

Tingsanchali&Gautam, 2000, applied Two lumped conceptual hydrological models, namely

tank and NAM and a neural network model are applied to flood forecasting in two river basins. The

tank and NAM models were calibrated and verified and found to give similar results. The results

were found to improve significantly by coupling stochastic and deterministic models (tank and

NAM) for updating forecast output. The ANN model was compared with the tank and NAM models.

The NN model does not require knowledge of catchment characteristics and internal hydrological

processes. The training process or calibration is relatively simple and less time consuming compared

with the extensive calibration effort required by the tank and NAM models. The NN model gives

good forecasts based on available rainfall, evaporation and runoff data. The black-box nature of the

NN model and the need for selecting parameters based on trial and error or rule-of-thumb, however,

characterizes its inherent weakness. The performance of the three models was evaluated statistically .

Imrie, et al., 2000, developed a method for improved generalization during training by

adding a guidance system to the cascade-correlation learning architecture. Two case studies from

catchments in the UK are prepared so that the validation data contains values that are greater or less

than any included in the calibration data. The ability of the developed algorithm to generalize on new

data is compared with that of the standard error back propagation algorithm. The ability of ANNs

trained with different output activation functions to extrapolate beyond the calibration data is

assessed.

Abulohom& Shah, 2001, used Runoff modelling by using water balance equations.In this

modelling Statistical results showed that the model preformed well. Thecorrelation co-efficient

between the simulated and measureddata was on the range of 77% to 93%. Sivapragasam and Liong ,

2001, proposed rainfall and runoff forecasting with SSA–SVM approach . In this study, a simple

and efficient prediction technique based on Singular Spectrum Analysis (SSA) coupled with Support

Vector Machine (SVM) is proposed. While SSA decomposes original time series into a set of high

and low frequency components, SVM helps in efficiently dealing with the computational and

generalization performance in a high-dimensional input space. The proposed technique is applied to

predict the Tryggevælde catchment runoff data (Denmark) and the Singapore rainfall data as case

studies. The results are compared with that of the non-linear prediction (NLP) method. The

comparisons show that the proposed technique yields a significantly higher accuracy in the

prediction than that of NLP.

Hundecha, et al., 2001, designed a fuzzy logic-based rainfall-runoff model.R-R models are

used to describe the hydrological behaviour of a river catchment. Many different models exist to

simulate the physical processes of the relationship between precipitation and runoff. Some of them are

based on simple and easy-to-handle concepts, others on highly sophisticated physical and

mathematical approaches that require extreme effort in data input and handling. Recently,

8

Page 9: Development of Rainfall-Runoff Model Using Soft Computing

mathematical methods using linguistic variables, rather than conventional numerical variables applied

extensively in other disciplines, are encroaching in hydrological studies. Among these is the

application of a fuzzy rule-based modelling. In this model an attempt was made to develop fuzzy rule-

based routines to simulate the different processes involved in the generation of runoff from

precipitation. These routines were implemented within a conceptual, modular, and semi-distributed

model—the HBV model. The investigation involved determining which modules of this model could

be replaced by the new approach and the necessary input data were identified. A fuzzy rule-based

routine was then developed for each of the modules selected, and application and validation of the

model was done on aR-R analysis of the River.

There after G´omez-Landesa&Rango, 2002, developed Operational snowmelt runoff

forecasting in the Spanish Pyrenees using the snowmelt runoff model. The snowmelt runoff model

(SRM) was used to simulate and forecast the daily discharge of several basins of the Spanish

Pyrenees. They described a method for snow mapping using NOAA–AVHRR data and a procedure

to estimate retrospectively the accumulated snow water equivalent volume with the SRM. Real-time

snowmelt forecasts were generated with the SRM using area snow cover as an input variable. Even in

basins with a total absence of historical discharge and meteorological data, the SRM provides an

estimation of the daily snowmelt discharge. By integrating the forecasted streamflow over the

recession streamflow, snowmeltvolume is obtained as a function of time. This function converges

asymptotically to the net stored volume of water equivalent of the snowpack. Plotting this integral as

a function of time, it is possible to estimate for each basin both the melted snow water equivalent

(SWE) and the SWE remaining in storage at any point in the snowmelt season Spanish hydropower

companies are using results from the SRM to improve water resource management [18].

Mahabir& Hicks, 2003, proposed study of fuzzy logic to forecast seasonal runoff . In this

study, the applicability of fuzzy logic modelling techniques for forecasting water supply was

investigated. Fuzzy logic has been applied successfully in several fields where the relationship

between cause and effect (variable and results) are vague. Fuzzy variables were used to organize

knowledge that is expressed ‘linguistically’ into a formal analysis. For example, ‘high snowpack’,

‘average snowpack’ and ‘low snowpack’ became variables. By applying fuzzy logic, a water supply

forecast was created that classified potential runoff into three forecast zones: ‘low’, ‘average’ and

‘high’. Spring runoff forecasts from the fuzzy expert systems were found to be considerably more

reliable than the regression models in forecasting the appropriate runoff zone, especially in terms of

identifying low or average runoff years. Based on the modelling results in these two basins, it is

concluded that fuzzy logic has a promising potential for providing reliable water supply forecasts.

Gaume&Gosset, 2003, designed Feed-Forward Artificial Neural Networks (FNN) have been

gaining popularity for stream flow forecasting. However, despite the promising results presented in

recent papers, their use is questionable. In theory, their “universal approximator‿ property guarantees

that, if a sufficient number of neurons is selected, good performance of the models for interpolation

9

Page 10: Development of Rainfall-Runoff Model Using Soft Computing

purposes can be achieved. But the choice of a more complex model does not ensure a better

prediction. Models with many parameters have a high capacity to fit the noise and the particularities

of the calibration dataset, at the cost of diminishing their generalisation capacity. In support of the

principle of model parsimony, a model selection method based on the validation performance of the

models, "traditionally" used in the context of conceptual R-Rmodeling, was adapted to the choice of a

FFN structure. This method was applied to two different case studies: river flow prediction based on

knowledge of upstream flows, and R-Rmodeling. The predictive powers of the neural networks

selected are compared to the results obtained with a linear model and a conceptual model (GR4j). In

both case studies, the method leads to the selection of neural network structures with a limited number

of neurons in the hidden layer (two or three). Moreover, the validation results of the selected FNN and

of the linear model are very close. The conceptual model, specifically dedicated to R-Rmodeling,

appears to outperform the other two approaches. These conclusions, drawn on specific case studies

using a particular evaluation method, add to the debate on the usefulness of Artificial Neural

Networks in hydrology.

Agrawal&Singh, 2004, proposed Runoff modelling by using ANN.in this model Multi layer

back propagation artificial neural network (BPANN) models have been developed to simulate R-R

process for two sub-basins of Narmada river (India) viz. Banjar up to Hridaynagar and Narmada up to

Manot considering three time scales viz. weekly, ten-daily and monthly with variable and uncertain

data sets. The BPANN runoff models were developed using gradient descent optimization technique

and were generalized through cross-validation. In almost all cases, the BPANN developed with the

data having relatively high variability and uncertainty learned in less number of iterations, with high

generalization. Performance of BPANN models is compared with the developed linear transfer

function (LTF) model and was found superior.

Maria et al. 2004, compared ANN and Box & Jenkins techniques and concluded that ANN is

an improvement on Box & Jenkins model. Sohailet al., compared ANN with MARMA (multivariate

auto regressive moving average models in a small watershed of Tono area in Japan during wet and

dry seasons. They concluded that ANN models have shown better results during wet seasons when

the nonlinearity of R–R process is high.

Nayak&Sudheer, et al., 2005, analyzed the skills of fuzzy computing based R-R model in real

time flood forecasting. The potential of fuzzy computing has been demonstrated by developing a

model for forecasting the river flow of Narmada basin in India. This work has demonstrated that

fuzzy models can take advantage of their capability to simulate the unknown relationships between a

set of relevant hydrological data such as rainfall and river flow. Many combinations of input variables

were presented to the model with varying structures as a sensitivity study to verify the conclusions

about the coherence between precipitation, upstream runoff and total watershed runoff. The most

appropriate set of input variables was determined, and the study suggests that the river flow of

Narmada behaves more like an autoregressive process. As the precipitation is weighted only a little by

10

Page 11: Development of Rainfall-Runoff Model Using Soft Computing

the model, the last time-steps of measured runoff are dominating the forecast. Thus a forecast based

on expected rainfall becomes very inaccurate. Although good results for one-step-ahead forecasts are

received, the accuracy deteriorates as the lead time increases. Using the one-step-ahead forecast

model recursively to predict flows at higher lead time, however, produces better results as opposed to

different independent fuzzy models to forecast flows at various lead times.

Corani& Guariso,2005, proposed frameworkfirst classifies the basin saturation state

providing a set offuzzy memberships, and then issues the forecast exploiting a setof neural predictors,

each specialized on certain basin saturationcondition by means of a weighted least-square training

algorithm.The outputs of the specialized neural predictors are linearlyweighted, according to the basin

state at forecast time: The morethe training conditions of a predictor matches the current

basinsaturation state, the higher its weight on the final forecast. Theframework has been tested on an

Italian catchment and mayoverperform classical neural networks approaches.

Valença, et al., 2005, used a Constructive Neural Networks model (NSRBN) were used to

forecast daily river flows for the Boa Esperança Hydroelectric power plant, part of the Chesf

(CompanhiaHidrelétrica do São Francisco) system. This dam is located at Parnaíba River, in

theborderline between Maranhão and Piauí, two Brazilian States. Several studies have been dedicated

to the prediction of river flows with no exogenous inputs that are with the only use of past flow

observations. In the present work, Constructive Neural Networks are first used withoutexogenous

input that is without the use of rainfall observations. Only the last measured discharges areprovided as

input to the networks, analyzing the performance of the forecasts provided for the validation sets over

the varying lead-times. In the second type of application, the same optimal number of past discharges

is given as input to the ANN, along with exogenous inputs,that is past rainfall values, thus testing a

rainfall-runoff modeling approach. The NSRBN model approach is shown to provide better

representation of the daily average water inflow forecasting, than the models based on Box-Jenkins

method, currently in use on the Brazilian Electrical Sector.

Knebl,et al.,2005, proposed a model which was consists of aR-R model (HEC-HMS) that

converts precipitation excess to overland flow and channel runoff, as well as a hydraulic model

(HEC-RAS) that models unsteady state flow through the river channel network based on the HEC-

HMS-derived hydrographs. HEC-HMS is run on a 4!4 km grid in the domain, a resolution consistent

with the resolution of NEXRAD rainfall taken from the local river authority. Watershed parameters

are calibrated manually to produce a good simulation of discharge at 12 subbasins. With the

calibrated discharge, HEC-RAS is capable of producing floodplain polygons that are comparable to

the satellite imagery. The modeling framework presented in this study incorporates a portion of the

recently developed GIStool named Map to Map that has been created on a local scale and extends it to

a regional scale. The results of this research will benefit future modeling efforts by providing a tool

for hydrological forecasts of flooding on a regional scale. While designed for the San Antonio River

11

Page 12: Development of Rainfall-Runoff Model Using Soft Computing

Basin, this regional scale model may be used as a prototype for model applications in other areas of

the country.

Liu,et al.,2006, studied and applied three forecasting modelsto predict the ten-day

streamflow resulting from rainfallson the Kao-Ping river watershed. The three techniquesemployed in

establishing the models include: time series,Grey system theory, and the adaptive fuzzy neural

networkmodel. Through the research it is anticipated a moreappropriate hydrologic data series

forecasting model forthe Kao-Ping river watershed can be identified.

Tayfur,et al., 2006,presented presents the development of artificial neural network (ANN)

and fuzzy logic (FL) models for predicting event based R-R and tests these models against the

kinematic wave approximation (KWA). A three-layer feed-forward ANN was developed using the

sigmoid function and the back propagation algorithm. The FL model was developed employing the

triangular fuzzymembership functions for the input and output variables. The fuzzy rules were

inferred from the measured data. The measured event based R-R peak discharge data from laboratory

flume and experimental plots were satisfactorily predicted by the ANN, FL, and KWAmodels.

Similarly, all the three models satisfactorily simulated event-based rainfall-runoff hydrographs from

experimental plots withcomparable error measures. ANN and FL models also satisfactorily simulated

a measured hydrograph from a small watershed 8.44 km2in area. The results provide insights into the

adequacy of ANN and FL methods as well as their competitiveness against the KWA forsimulating

event-based R-R processes.

Li, et al.,2006, Proposed an intelligent forecasting method for medium-and-long term runoff

forecast , Based on the fuzzy optimum theory, neural network and genetic algorithm. Firstly, a fuzzy

optimum model is integrated with BP neural network to construct a new fuzzy neural network

describing the complicated relations between forecast factors and runoff. The network may fall into

local minimum during the training process. To overcome the shortcoming and improve training

efficiency, an improved genetic algorithm, RAGA, is introduced to optimize the network weights.

Finally, a case proves that the intelligent forecast methodology is efficient and has accuracy

forecasting results.

Lohani, et al., 2007, developed a technique. This technique had been applied to two gauging

sites in the Narmada basin inIndia. Performance of the conventional sediment rating curves, neural

networks and fuzzy rule-based models was evaluated using the coefficient of correlation, root mean

square error and pooled average relative (underestimation and overestimation) errors (PARE) of

sediment concentration. Comparison of results showed that the fuzzy rule-based model could be

successfully applied for sediment concentration prediction as it significantly improves the magnitude

of prediction accuracy.

Cheng, et al., 2007developed a new prior density and likelihood function model with BP

artificial neural network (ANN) to study the hydrologic uncertainty of short-term reservoir stage

forecasts based on the BFS framework. Markov chain Monte Carlo (MCMC) method is employed to

12

Page 13: Development of Rainfall-Runoff Model Using Soft Computing

solve the posterior distribution and statistics of reservoir stage. The results show that Bayesian

probabilistic forecasting model based on BP ANN not only increases forecasting precision greatly but

also offers more information for flood control, which makes it possible for decision makers consider

the uncertainty of hydrologic forecasting during decision-making and estimate risks of different

decisions quantitatively.

Jiang, et al.,2007, studied the classical algorithm of BP network model, itsconvergence rate is

slow and it may result in locallyoptimal solution. But on the condition of same arithmeticcomplicacy,

the Fletcher-Reeves algorithm can improvethe convergence rate and come to the least point along

theconjugate direction so as to improve the forecastingprecision of the BP network model. According

to thecheck results of the BP network model in Guanyingereservoir, it is proved that this model can

fulfill therequirement of forecasting precision and is valuable to beused for reference or be

generalized in real-time forecastof afflux runoff in other area under the same condition.

Jingbo, et al., 2008, recognized the problem of runoff forecasting is researched for water

supply reservoir group based on Phase Space ReconstructionTheory. The statistic method of BDS is

applied to prove its non-linearity and the largest Lyapunov exponent is computed, which manifests

thatthere is chaotic characteristics in the runoff sequence of reservoir group. Single-dimensional and

multi-dimensional runoff forecast models arebuilt and analyzed based on State Space Reconstruction

Theory, Artificial Neural Network and Genetic Algorithm. Their performances inpractice are

compared and analyzed, which manifests its validity and a broad prospect.

Aytek, et al., 2008, proposed an application of two techniques of artificial intelligence (AI)

for rainfall–runoff modeling: the artificial neural networks (ANN) and the evolutionary computation

(EC). Two differentANN techniques, the feed forward back propagation (FFBP) and generalized

regression neural network (GRNN) methods are compared with one EC method, Gene Expression

Programming (GEP) which is a new evolutionary algorithm that evolves computer programs. The

daily hydrometeorological data of three rainfall stations and one streamflow station for Juniata River

Basin in Pennsylvania State of USA are taken into consideration in the model development. Statistical

parameters such as average, standard deviation, coefficient of variation, skewness, minimum and

maximum values, as well as criteria such as mean square error (MSE) and determination coefficient

(R2) are used to measure the performance of the models. The results indicate that the proposed

genetic programming (GP) formulation performs quite well compared to results obtained by ANNs

and is quite practical for use. It is concluded from the results that GEP can be proposed as an

alternative to ANN models.

Li &Yuan, 2008, presented a runoff forecasting method basedon data mining. A runoff

forecasting model is built up bythe data mining tool ANN. Data mining is carried on byBP model and

the convergence speed is improved by themodification of the weight coefficients. The model istested

in a real project and compared with generalmodels. The test result and analysis illustrate its

goodprecision of forecasting and good value in theapplication.

13

Page 14: Development of Rainfall-Runoff Model Using Soft Computing

Vandeeiele& Win, 2009, had provided two types of monthly water balance models at basin

scale are used: PE models use precipitation and potential evapotranspiration (PET) as their observed

input data, whereas P models need only precipitation. Calibration proceeds by comparing model

runoff and observed runoff. Calibration is entirely automatic with the exclusion of subjective

elements. All models differ only by their actual evapotranspiration equations. PE models from

previous papers are generalized essentially by replacing the constant evapotranspiration parameter by

a periodic one, thus increasing the number of parameters by two (a “parameter” is an unknown

constant to be estimated, and which is a characteristic of the river basin to be described). P models use

a periodic “driving force”, which is intended to represent periodicity of hydrological phenomena,

normally originating in the (unavailable) PET time series. These eight PE models and three P models

are then applied to 55 river basins in 10 countries with widely diverging climates and soil conditions.

A marked improvement of model performance in about one third of the basins is due to the

introduction of the above mentioned periodic functions. Even when PET data are available it is

sometimes useful to consider P models. P models scarcely perform less well than PE models. An

engineer, wanting to try out as few models as possible on a given river basin, can restrict his attention

to the optimization of two or three models. The paper is an extension of a long effort towards monthly

water balance models, and is believed to give a solution in most circumstances.

Zhang, et al.,2009, applied to the annual runoffdata of the Baishan and Fengman hydrology

Stations; then theerror correction model is set up, which can predict the annualrunoff of Fengman

hydrology Station from 1989 to 1998. Theresults show that the model based on cointegration analysis

anderror correction is suitable in runoff forecasting.

Hung, et al., 2009, designed a new approach using an ANN technique to improve rainfall

forecast performance. The developed ANN model is being applied for real time rainfall forecasting

and flood managementforecasts by ANN model were compared to the convenient approach namely

simple persistent method. Results show that ANN forecasts have superiority over the ones obtained

by the persistent model.

Ren&Hao,2009, described a novel method to mid-longterm runoff prediction using moving

windows autoregressivequadratic model which combines autoregressive quadraticmodel and moving

windows method to improve predictioncapability of natural runoff. The parameters of the modelare

determined in light of the joints of half-sin function, selfadaptiveoptimization, smoothly moving

windows andgeneralized likelihood uncertainty estimation. Theapplication shows that the model can

not only improveprediction capability but keep robust, and shows that themodel has simpler structure

and less parameter thanartificial neural networks model, and avoids locally minimalpoint and excess

study, etc. Therefore, the moving windowsautoregressive quadratic model is a promising tool for

midlongterm runoff forecast.

Pradhan,et al., 2010, used remote sensing and GIS technology can be used to overcome the

problem of conventional method for estimating runoff caused due to rainfall. In this paper, modified

14

Page 15: Development of Rainfall-Runoff Model Using Soft Computing

Soil conservation System (SCS) CN model is used for rainfall runoff estimation that considers

parameter like slope, vegetation cover, area of watershed.

Güldal&Tongal, 2010, Compared of Recurrent Neural Network, Adaptive Neuro-Fuzzy

Inference System and Stochastic Models in Eğirdir Lake Level Forecasting.The performances of the

models are examined with the form of numerical and graphical comparisons in addition to some

statistic efficiency criteria. The results indicated that the RNN and ANFIS can be applied successfully

and provide high accuracy and reliability for lake-level changes than the AR and the ARMA models.

Also it was shown that these stochastic models can be used in the lake management policies with the

acceptable risk.

Xu, et ai.,2010, successfully appliedSupport Vector Machine (SVM) based rainfallrunoff

models to daily runoffmodeling in many basins. Most of them are however designed forsmall or

meso-scale basins rather than large-scale basins. One ofaims in the present work is therefore to

develop an SVM modelwith an optimized combination of input variables for dailystream flow

simulating. Another aim is to compare theperformance of SVM models with two different process-

basedhydrological models, namely TOPMODE and Xinanjiangmodel,in one day ahead stream flow

forecasting. Yingluoxia basin, witha drainage area of 10009 km2, is selected for testing them.

Theresults show that the precipitation, evaporation and antecedentobserved stream flow, are all

necessary as inputs to SVMmodeling for this basin. The optimized SVM model performsmuch better

than TOPMODE and Xinanjiang model both forcalibration period and the validation period in terms

of NashSutcliffeefficiency. The daily stream flows simulated by the SVMare in very good agreement

with the observed ones, while thosesimulated by Xinanjiang and TOPMODEL

significantlyunderestimate or overestimate the main peak-flows and aregreatly different from the

observed ones for low flow stages inboth calibration stage and validation period. SVM models

arepromising tools for short term daily runoff forecasting even if ina large-scale basin.

Wu&Chau, 2010, designed Accurately modeling of R-R transform (Wu and Chau, 2010)

remains a challenging task despite that a wide range of modeling techniques, either knowledge-driven

or data-driven, havebeen developed in the past several decades. Amongst data-driven models, ANN-

based R-R models have received great attentions in hydrologycommunity owing to their capability to

reproduce the highly nonlinear nature of therelationship between hydrological variables. However, a

lagged prediction effectoftenappears in the ANN modeling process.

Deshmukh&Ghatol,2010, applied The artificial neural networks (ANNs), to various

hydrologic problems recently. This researchdemonstrates a temporal approach by applying Jordan

andElman network for R-Rmodelling for the upper areaof Wardha River in India. The model is

developed byprocessing online data over time using recurrent connections.Methodologies and

techniques of the two models are presentedin this paper and a comparison of the short term runoff

prediction results between them is also conducted. Theprediction results of the Jordan network

indicate a satisfactoryperformance in the three hours ahead of time prediction. Theconclusions also

15

Page 16: Development of Rainfall-Runoff Model Using Soft Computing

indicate that the Jordan network is moreversatile than Elman model and can be considered as

analternate and practical tool for predicting short term floodflow.

Ma, et al.,2011, studied a combined model of chaos theory, wavelet and support vector

machine was built to overcome the limitations including challenges in determination of orders of

nonlinear models and low prediction accuracy which the simulated accuracy is high in runoff series

forecasting. Firstly, runoff series were decomposed into different frequency runoff components in

application of wavelet. Secondly, phase space was reconstructed in chaotic analysis. Thirdly, support

vector machine (SVM) was used to predict each component. Finally, all components were combined

into a model to predict runoff. In this study, annual and monthly runoff of two reservoirs located in

the Sha River and Li River of the Shaying River system within the Haihe River watershed were used

to examine the combined model. The results indicated that the simulated accuracy and predicted

accuracy were grade A and grade B, which met the requirements of the medium term accuracy and

long term accuracy and the combined model is applicable to medium term and long term prediction.

Hu, et al.,2011, developed a novel artificial intelligence-based method from statistical

learning theory, is adopted herein to establish R-R relationships model. The lags associated with the

input variables are determined by applying the hydrological concept of the response time, and a trial-

and-error with cross-validation was used to derive the support vector machine (SVM) model

parameters. The purpose of this study is to develop a parsimonious model used little observation gage

that accurately simulates semi-arid regions by using the SVM model. The R-R relations weretreated

as a non-linear input/output system to simulate the response of runoff to precipitation and applied the

model to the upstream of the Fenhe River, the branch of the Yellow River (China), a representative of

watershed in a semiarid area. The precipitation-runoff relationships on these regions were studied by

using SVM model. Moreover, the SVM model was compared with a previous Artifical neural

networks (ANN) model and it was found that the SVM model performed better. Results obtained

showed that runoff forecasts of daily time step were better in non-flood season than those made in

flood season and monthly runoff forecasts. It suggests that the SVM model and thedeveloped method

proposed are convenient and practical for semi-arid regions.

Brocca, et al.,2012,performed tworeal data and two synthetic experiments have been carried

outto assess the effects of assimilating soil moisture estimates into atwo-layer R-R model. By using

the ensemble Kalmanfilter, both the surface- and root-zone soil moisture (RZSM) products

derived by the Advanced SCATterometer (ASCAT) have been assimilated and the model

performance on flood estimation is analyzed. RZSM estimates are obtained through the application of

an exponential filter. Hourly rainfall–runoff observations for the period 1994–2010 collected in the

Niccone catchment (137 km2), Central Italy, are employed as case study. The ASCAT soil moisture

products are found to be in good agreement with the modelled soil moisture data for both the surface

layer (correlation coefficient (R) of 0.78) and the root zone (R = 0.94). In the real data experiment, the

assimilation of the RZSM product has a significantimpact on runoff simulation that provides a clear

16

Page 17: Development of Rainfall-Runoff Model Using Soft Computing

improvement in the discharge modeling performance. On the other hand, the assimilation of the

surface soil moisture product has a small effect. The same findings are also confirmed by the

synthetic twin experiments. Even though the obtained results are model dependent and site specific,

the possibility to efficiently employ coarse resolution satellite soil moisture products for improving

flood prediction is proven, mainly if RZSM data are assimilated into the hydrological model.

In recently, Mittal&Chowdhury, 2012proposed to develop a dual (combined and paral-leled)

artificial neural network (D-ANN), which aims to improve the models performance, especially in

terms of ex-treme values. The performance of the proposed dual-ANN model is compared with that of

feed forward ANN (FF-ANN) model, the later being the most common ANN model used in

hydrologic literature. The forecasting exercise is carried out for hourly river flow data of Kolar Basin,

India. The results of the comparison indicate that the D-ANN model per-forms better than the FF-

ANN model.

Patil,et al., 2012, neural network, fuzzy logic and genetic algorithms has become very

popular. It not only useful in IT sector, but also very useful in predicting or forecasting something

according to past information R-R modeling is very important and challenging area of research. The

issue becomes more crucial and difficult as population grows in particular city. The semiarid area of

western Maharashtra province is a important grain production base in India, in the area the nature

characteristics is small quantity and concentrate distribution in rainfall, and agriculture development

was restricted by drought and soil and water loss seriously. Surface runoff not only leads to rainfall

use efficiency decrease, it is also the important factor which causes soil erosion. The objective of this

paper is to review the different forecasting algorithm algorithms of R-R modeling. This paper find out

pros and cons of these algorithms and suggest framework of new algorithm for R-R modeling which

gives better water consumption.

Bell,et al.,2012, Described a Support Vector Machine based method for river runoff

forecasting. This method uses Smola/Scholkopf’s Sequential Minimal Optimization algorithm for

training a SupportVector Machine with a RBF kernel. The experimental results on predicting the full

natural flow of the American River at the Folsom Dam measurement station in California indicates

that, this method outperforms the current forecasting practices.

Chen, et al.,2013, a model for estimating runoff by using rainfall data from a river basin is

developed and a neural network technique is employed to recover missing data. For achieving the

objectives, hourly rainfall and flow data from Nanhe, Taiwu, and Laii rainfall stations and Sinpi flow

station in the Linbien basin are used. The data records were of 27 typhoons between the years 2005

and 2009. The feed forward back propagation network (FFBP) and conventional regression analysis

(CRA) were employed to study their performances. From the statistical evaluation, it has been found

that the performance of FFBP exceeded that of regression analysis as reflected by the determination

coefficients R2, which were 0.969 and 0.284 for FFBP and CRA, respectively.

17

Page 18: Development of Rainfall-Runoff Model Using Soft Computing

Gebregiorgis&Hossain, 2013,studied to characterize satellite rainfall errors and their impact

onhydrologic fluxes based on fundamental governing factors thatdictate the accuracy of passive

remote sensing of precipitation.These governing factors are land features—comprising

topography(elevation)—and climate type, representing the average ambientatmospheric conditions.

First, the study examines satelliterainfall errors of three major products, 3B42RT, Climate

predictioncenter MORHing technique (CMORPH), and PrecipitationEstimation from Remotely

Sensed Information using ArtificialNeural Networks (PERSIANN), by breaking the errors down

intoindependent components (hit, miss-rain, and false-rain biases) andinvestigating their contribution

to runoff and soil moisture errors.The uncertainties of three satellite rainfall products are exploredfor

five regions of the Mississippi River basin that are categorizedgrid cell by grid cell (at the native

spatial resolution of satelliteproducts) based on topography and climate. It is found that totaland hit

biases dictate the temporal trend of soil moisture andrunoff errors, respectively. Miss-rain and hit

biases are the leadingerrors in the 3B42RT and CMORPH products, respectively,whereas false-rain

bias is a pervasive problem of the PERSIANNproduct. For 3B42RT and CMORPH, about 50%–60%

of gridcells are influenced by the total bias during winter and 60%–70%of grid cells during summer.

For PERSIANN, about 70%–80% ofthe grid cells are marked by total bias during the summer

andwinter seasons. False-rain bias gradually increases from lowlandto highland regions universally

for all three satellite rainfall products.Overall, the study reveals that satellite rainfall uncertaintyis

dependent more on topography than the climate of the region.This study’s results indicate that it is

now worthwhile to assimilatethe static knowledge of topography in the satellite estimation

ofprecipitation to minimize the uncertainty in anticipation of theGlobal Precipitation Measurement

mission.

Recently, Robertson &Pokhrel, 2013,Improving statistical forecasts of seasonal stream flows

using hydrological model output. Statistical methods traditionally applied for seasonal stream flow

forecasting use predictors that represent the initial catchment condition and future climate influences

on future stream flows. Observations of antecedent stream flows or rainfall commonly used to

represent the initial catchment conditions are surrogates for the true source of predictability and can

potentially have limitations. This study investigates a hybrid seasonal forecasting system that uses the

simulations from a dynamic hydrological model as a predictor to represent the initial catchment

condition in a statistical seasonal forecasting method. We compare the skill and reliability of forecasts

made using the hybrid forecasting approach to those made using the existing operational practice of

the Australian Bureau of Meteorology for 21 catchments in eastern Australia. We investigate the

reasons for differences. In general, the hybrid forecasting system produces forecasts that are more

skilful than the existing operational practice and as reliable. The greatest increases in forecast skill

tend to be when the catchment is wetting up but antecedent stream flows have not responded to

antecedent rainfall, when the catchment is drying and the dominant source of antecedent stream flow

18

Page 19: Development of Rainfall-Runoff Model Using Soft Computing

is in transition between surface runoff and base flow, and when the initial catchment condition is near

saturation intermittently throughout the historical record.

These Conceptual and physically based models although try to account for all the physical

processes involved in the R–R process, their successful use is limited mainly because of the need of

catchment specific parameters and simplifications involved in the governing equations . On the other

hand the use of time series stochastic models (i.e., based on probability) is complicated due to non-

stationary behavior and nonlinearity in the data. These models often require experience and expertise

of the modeler .

Approximately, from the last two decades ANNs has emerged as a powerful computing

system for highly complex and nonlinear systems. ANN belongs to the black box time series models

and offers a relatively flexible and quick means of modeling. These models can treat the nonlinearity

of system to some extent due to their parallel architecture. A few studies reported poor performances

of ANN models in comparison with the conventional ones. For example compared feed forward

ANNs with a linear model and a conceptual model. They concluded that their conceptual model

outclassed the linear and ANN models. Some other studies show the successful applications of ANN

models in the simulation of future runoffs with high degree of accuracy.

From the above discussion it is evident to state that ANN models provide better predictions as

compared to the conventional models, however their application is as yet limited with the research

environment.

3. Noteworthy Contribution in the field of proposed work:

The R-R models are highly useful for water resources planning and development. The

rainfall–runoff model based on ANNs was developed and applied on a watershed in Pakistan by

Ghumman et al., 2012. The model was developed to suite the conditions in which the collected

dataset is short and the quality of dataset is questionable. The results of ANN models were compared

with a mathematical conceptual model. The cross validation approach was adopted for the

generalization of ANN models. The precipitation used data was collected from Meteorological

Department Karachi Pakistan. The results confirmed that ANN model is an important alternative to

conceptual models and it can be used when the range of collected dataset is short and data is of low

standard. Phuphong and Surussavadee2013, did a case study Khlong U-Tapao River Basin, Songkhla

Province, Thailand and applied ANN technology for Runoff Forecasting. He found that, good forecast

accuracy. Correlation coefficients between forecasted and observed water levels for Ban Takienphao

station are higher than 0.92 and rms errors are within 1.92% of the annual mean water level.

Correlation coefficients for Ban Muangkong station are higher than 0.86 and rms errors are within

6.67% of the annual mean water level.

It is concluded that, the ANN technology is sufficiently suitable in forecasting of runoff

however, proper design and training is remain tricky till date as well. No contributes have found in the

19

Page 20: Development of Rainfall-Runoff Model Using Soft Computing

literature have provided the accurate architecture of ANNs in this proposed area of research. Some

contributes also used fuzzy logic in their research and obtained good performance. The noteworthy

contributions of the proposed work are to

1. Provide appropriate design and development of BPN and FNN through identification of

their parameters and their training up to the level of global minima to overcome such a

great hydrological problem (i.e., simulation of R-R).

2. And the generalization of BPN and FNN for R-R modeling over Mahanadi basin.

3. Skill of BPN and FNN for R-R modeling.

4. Proposed Methodology during the tenure of research work:

As per the objectives of the research work the methodology is given in three phases are as

follows:

Phase-I

Step 1. Collection of meteorological data for Mahanadi basin, India.

Step 2. Pre-processing of data and splitting it for development and testing process.

Step 3. Identification of Input data (parameters).

Step 4. Design of BPN Model.

Step 5. Design of FNN Model.

Phase-II

Step 6. Development of BPN by using MATLAB R2010 (ANN toolbox)/Java.

Step 7. Development of FNN by using MATLAB R2010 (ANN toolbox)/Java.

Step 8. Apply the BPN and FNN for R-R for Mahanadi basin.

Phase-II

Step 9. Test the BPN and FNN.

Step 10. Evaluate the performance of BPN, FNN over the existing models.

Step 11. Finding the skill of BPN and FNN.

Step 12. Find the limitations of BPN, FNN in R-R forecasting and future work.

Step 13. Results & Discussions.

Step 14. Conclusions.

5. Expected outcome of the proposed work:

It is found that, the ANN models is sufficiently suitable to identify internal dynamics of high

dynamic system. It is extremely useful to obtain above described objectives of the research. As per

the methodology, the expected outcomes are as follows:

20

Page 21: Development of Rainfall-Runoff Model Using Soft Computing

Technical outcomes:

1. Design constraints of BPN and FNN parameters.

2. Application of BPN and FNN for R-R modeling over Mahanadi basin, India.

3. A MATLAB or Java based simulator of BPN and FNN.

4. Comparison results of BPN, FNN over the existing models.

5. Skill of BPN and FNN for R-R modeling.

6. Limitations of BPN and FNN for this specific application.

Academic outcomes:

1. Publications in National/International Journals/Conferences.

2. A book.

3. A copyright.

21

Page 22: Development of Rainfall-Runoff Model Using Soft Computing

6. Bibliography

Abulohom,M.S.,Shah,S.M.S.,&Ghumman,A.R.,(2001), Development of A Rainfall–Runoff Model,

its Calibration and Validation,Journal of Water Resources Management, 15, 149–163.

Agarwal,A., &Singh,R.D.,(2004), Runoff ModelingTthrough Back Propagation Artificial Neural

Network with Variable Rainfall–Runoff Data, Water Resources Management,18,285–300.

Alves,O., Wang,G., Zhong,A., Smith,N., Tzeitkin, F., Warren, G., Schiller, A., Godfrey, S.,

&Meyers,G.(2002), POAMA: Bureau of Meteorology Operational Coupled Model Seasonal

Forecast System, National Drought Forum.

Archer,D.R., &Fowler,H.J.,(2008), Using meteorological data to forecast seasonal runoff on the River

Jhelum, Pakistan, Journal of Hydrology, 361, 10-23.

Ashok,K.,Guan,Z.Y.,&Yamagata,T.,(2003), Influence of the Indian Ocean Dipole on the Australian

winter rainfall, Geophysical Research Letters,30(15),1-4.

Aytek,A., Asce,M., &Alp,M.,(2008), An application of artificial intelligence for rainfall–runoff

modeling, J. Earth Syst. Sci., 117(2),145-155.

Bach,H., Lampart,G., Strasser.G., &Mauser,W., (1999), First Results of an IntegratedFlood Forecast

System Based on Remote Sensing Data,IEEE Trans., 6(99), 864-866.

Bahremand,A., &Smedt,F.D. (2010), Predictive analysis and simulation uncertainty of a distributed

hydrological model, Water Resources Management, 24 (13), 2869–2880.

Baumgartner,M.F., Seidel,K., &Martinec,J., (1987), Toward Snowmelt Runoff Forecast Based on

Multisensor Remote-Sensing Information, IEEE Trans., 25(6), 746-750.

Bekele,E.G., &Knapp,H.V. (2010), Watershed modeling to assessing impacts of potential climate

change on water supply availability,Water Resources Management, 24 (13),3299–3320.

Bell,B.,Wallace,B., &Zhang,D.,(2012), Forecasting River Runoff through Support Vector

Machines,IEEE(Int. Conf. on Cognitive Informatics & Cognitive Computing), 58-64

Bhadra,A.,Bandyopadhyay,A.,Singh.,&Raghuwanshi,R.N.S.,(2010),Rainfall–Runoff Modeling:

Comparison of Two Wpproaches with Different Data Requirements, Journal of Water Resource

Management, (24),37–62.

Bierkens, M. F. P., &Beek, L. P. H.,(2009), Seasonal Predictability of European Discharge: NAO and

Hydrological Response Time, J. Hydrometeorol, 10, 953–968.

Box,G.E.,&Jenkins,G.M., (1976),Time Series Analysis: Forecasting and Control, Prentice Hall, San

Francisco, California.

Broersen,P.M.T.,(2007), Error Correction of Rainfall-Runoff Models With the ARMAsel Program,

IEEE Trans., 56(6), 2212-2219.

Cheng,C.T.,Chau,C.W.,&Li,X.Y.,(2007), Hydrologic Uncertainty for Bayesian Probabilistic

Forecasting Model Based on BP ANN, IEEE(Third International Conference on Natural

22

Page 23: Development of Rainfall-Runoff Model Using Soft Computing

Computation).

Cannas,B.,Fanni,A.,Pintusb,M., &Sechib,G.M.,(2002), Neural network models to forecast

hydrological risk, IEEE, 623-626.

Chang,F.J., Liang,J.M, &Chen,Y.C.,(2001), Flood Forecasting Using Radial Basis Function Neural

Networks, IEEE Trans., 31(4), 530-535.

Chang,N.B., &Guo,D.H.,(2006), Urban Flash Flood Monitoring, Mapping, and Forecasting via a

Tailored Sensor Network System, IEEE, 757-761.

Corani,G., &Guariso,G.,(2005), Coupling Fuzzy Modeling and Neural Networks for River Flood

Prediction, IEEE Trans., 35(3), 382-390.

Franchini,M., &Galeati,G., (1997), Comparing several genetic algorithm schemes for the calibration

of conceptual rainfall-runoffmodels, Bydrological Sciences-Journal-des Sciences

Hydrologiques, 42(3), 357-379.

Franchinia,M., Helmlinger,T.K.R., Foufoula-Georgioub.E., &Todini,E., (1996), Stochastic storm

transposition coupled with rainfall-runoff modeling for estimation of exceedance probabilities

of design floods, Journal of Hydrology, 175,511-532.

Gebregiorgis,A.S., &Hossain,F.,(2013), Understanding the Dependence of Satellite Rainfall

Uncertainty on Topography and Climate for Hydrologic Model Simulation,IEEE Trans.,

51(1), 704-718.

Gaume,E., &Gosset,R.,(2003), Over-parameterisation, a major obstacle to the use of artificial neural

networks in hydrology, Hydrol. Earth Syst. Sci., 7, 693-706.

Ghedira,H., Arevalo,J.C., Lakhankar,T., Azar.A., Khanbilvardi,R., &Romanov.P.,(2006), The Effect

of Vegetation Cover on Snow Cover Mapping from Passive Microwave Data, IEEE, 148-153.

Ghumman,A.R., Ghazaw,Y.M., Sohail.A.R., &Watanabe,K.,( 2012),Runoff forecasting by artificial

neural network and conventional model.,Alexandria Engineering Journal, 50(1),345 – 350.

Gmez-Landesa,E., &Rango,A.,(2000), Snow Mapping Technilque at Subpixel Level for Small

Basins, IEEE Trans., 3,1140-1142.

Guo,H., Dong,G.Z., &Chen,X.,(2008), WANN Model for Monthly Runoff Forecast , IEEE, 1087-

1089.

Guo,J., Xiong,W., &Chen,H.,(2009), Application of Rough Set Theory to Multi-factor Medium and

Long-period Runoff Prediction in Danjing Kou Reservoir,IEEE(Sixth

InternationalConference on Fuzzy Systems and Knowledge Discovery),177-182.

Guo,J.C.Y., &Urbonas.B.,(2000), Synthetic running capture and delivery curves for storm water

quality control designs, ASCE J. of Water Resources Planning and Management, 128(3), 1-

13.

G´omez-Landesa,E., &Rango,A.,(2002), Operational snowmelt runoff forecasting in the Spanish

23

Page 24: Development of Rainfall-Runoff Model Using Soft Computing

Pyrenees using the snowmelt runoff model, Hydrological Processes, 16, 1583–1591.

Ji,L., &Bende,W.,(2007), Parameters Selection for SVR based on the SCEM-UA Algorithmand Its

Application on Monthly Runoff Prediction, IEEE(International Conference on

Computational Intelligence and Security), 48-51.

Jiang,G., Shen,B., &Li.Y.,(2007), On the Application of Improved Back Propagation NeuralNetwork

in Real-Time Forecast. IEEE(Third International Conference on Natural Computation).

Jingbo,L., Zengchuan,D., Dezhi,W., &Shaohua.L.,(2008), Research on Runoff Forecast Model Based

on Phase Space Reconstruction, IEEE(7th World Congress on Intelligent Control and

Automation), 5339-5343.

Hossain,F., Anagnostou,E.N., &Dinku.T.,(2004),Sensitivity Analyses of Satellite Rainfall Retrieval

and Sampling Error on Flood Prediction Uncertainty, IEEE Trans., 42(1), 130-139.

Imrie,C.E.,&Durucan,S.,(2000), River flow prediction using artificial neural networks:

generalisationbeyond the calibration range, Hydrological Processes, 233(4), 138-153.

Ma,X., Ping,J.,Yang,L.,Yan,M., &Mu,H., (2011), Combined Model of Chaos Theory, Wavelet and

Support Vector Machine for Forecasting Runoff Series and its Application,IEEE (Natural

Science Foundation of Henan Province),842-845.

Mahabir,C,Hicks,F.E., &Fayek,A.R.,(2003), Application of Fuzzy Logic to Forecast Seasonal

Runoff,Hydrological Process,17,3749–3762.

Maria,C.M.,Wenceslao,G.M.,Manuel,G.M.,Jose.M.P.S.,&Roman,L.C. (2004),Modelling of the

Monthly and Daily Behaviour of the Runoff of the Xallas River Using Box-Jenkins and

Neural Networks Methods, Journal of Hydrology, 296, 38–58.

Mittal,P.,Chowdhury,S.,Roy,S.,Bhatia,N.,&Srivastav,R.,(2012), Dual Artificial Neural Network for

Rainfall-Runoff Forecasting,Journal of Water Resource and Protection,4,1024-1028.

Nash,J.E., &Sutcliffe,J.V.,(1970), River Flow Forecasting Through Conceptual Models, Part1 – A

Discussion of Principles, Journal of Hydrology, 10 , 282–290.

Nayak,P.C.,Sudheer,K.P,&Ramasastri,K.S.(2005),Fuzzy Computing Based Rainfall–Runoff Model

for Real Time Flood Forecasting, Hydrological Process,19, 955–968.

Patil,S.,Patil,S.,&Valunjkar,S.(2012),Study of Different Rainfall-Runoff Forecasting Algorithms for

Better Water Consumption,International Conference on Computational Techniques and

Artificial Intelligence,International Conference on Computational Techniques and Artificial

Intelligence,327-330.

Phuphong, S. &Surussavadee,C.,(2013), An Artificial Neural Network Based Runoff Forecasting

Model in the Absence ofPrecipitation Data: A Case Study of Khlong U-Tapao River Basin,

SongkhlaProvince, Thailand, IEEE(4th International Conference on Intelligent Systems,

Modelling and Simulation), 73-77.

Pradhan,R.,Pradhan,M.P.,Ghose.M.K.,Vivek,S.,Agarwal,V.S..&Agarwal,S.(2010),Estimation of

24

Page 25: Development of Rainfall-Runoff Model Using Soft Computing

RainfallRunoff using Remote Sensing and GIS in and Around Singtam, East

Sikkim,International Journal of Geomatics and Geosciences,1(3),466 – 476.

Ren,Z., &Hao,Z.C.,(2009), Application of Moving Windows Autoregressive Quadratic Model in

Runoff Forecast, IEEE(International Conference on Industrial Mechatronics and

Automation), 200-203.

Robertson,D.E., Pokhrel,P., &Wang,Q.J.( 2013),Improving Statistical Forecasts of Seasonal

Streamflows Using Hydrological Model Output, Hydrology and Earth System

Sciences,17,579–593.

Sajikumar,N., &Thandaveswara,B.S.A.,(1999), non-linear rainfall– runoff model using an artificial

neural network, Journal of Hydrology, 216,32–55.

Yonas, B. Dibike,&Solomatine,D.P.,(1999),River Flow Forecasting Using Artificial Neural

Network,EGS Journal of Physics and Chemistry of the Earth,1 – 22.

Shamseldin,A.Y., (1997), Application of A Neural Network Technique to Rainfall–Runoff Modeling,

Journal of Hydrology, 199, 272–294.

Sohail,,A.,Watanabe,K.,&Takeuchi,S.(2007), Runoff Analysis for A Small Watershed of Tono Area

Japan by Back Propagation Artificial Neural Network with Seasonal Data, Journal of Water

Resources Management Springer,22,1-22.

Tayfur,G.,Singh,V.P., &Asce,F.,(2006), ANN and Fuzzy Logic Models for Simulating Event-Based

Rainfall-Runoff,Journal of Hydraulic Engineering,12,1321 – 1330.

Tingsanchali,T.M.,&Gautam,M.R.,(2000), Application of Tank, NAM, ARMA and Neural Network

Models to Flood Forecasting, Hydrological Processes, 14, 2473–2487.

Toth.E.,Brath.A., &Montanari.A.,(2000), Comparison of Short-Term Rainfall Prediction Models for

Real-Time Flood Forecasting, Journal of Hydrology,239, 132 – 147.

Valença,M., Ludermir,T., &Valença,A.,(2005), Modeling of the rainfall-runoff relationship with

artificial neural network, IEEE.

Vandewiele,G.L., & WIN,N.L.,(2009),Monthly Water Balance Models for 55 Basins in 10

Countries,Hydrological Sciences Journal,43(5),687-699.

Vandewiele,G.L.,Xu,C.Y.,&Win,N.L.,(1992), Methodology and Comparative Study of Monthly

Water Balance Models in Belgium, China and Burma, Journal of Hydrology,134, 315–347.

Xia,J., O'Connor,K.M., Kachroo.R.K., &Liang,G.C.,(1997), A Non-Linear Perturbation Model

Considering Catchment wetness and Its Application in Fiver Flow Forecasting,Journal of

Hydrology,200,164 – 178.

Xu.J.,Wei.J., &Liu.Y.,(2010),Modeling Daily Runoff in a Large-scale Basin based on Support Vector

Machines, IEEE(International Conference on Computer and Communication Technologies in

Agriculture Engineering),601-604.

25

Page 26: Development of Rainfall-Runoff Model Using Soft Computing

26