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    2003 by CRC Press LLC

    27Port Structures

    27.1 Introduction27.2 Seismic Response of Port Structures

    Gravity Quay Walls Anchored Sheet Pile Walls

    Pile-Supported Wharf Gantry Cranes Breakwaters

    27.3 Current Seismic Provisions for Port StructuresTechnical Standards for Ports and Harbor Facilities in JapanU.S. Navy Seismic Design Guidelines Seismic Guidelines for

    Ports, American Society of Civil EngineersTechnical Council

    on Lifeline Earthquake Engineering (ASCETCLEE), Ports

    Committee European Prestandard, Eurocode 8 Design

    Provisions for Earthquake Resistance of Structures

    27.4 Seismic Performance-Based Design27.5 Seismic Performance Evaluation and Analysis27.6 Methods for Analysis of Retaining/Earth Structures

    Simplified Analysis Simplified Dynamic Analysis

    Dynamic Analysis

    27.7 Analysis Methods for Open Pile/Frame StructuresSimplified Analysis Simplified Dynamic AnalysisDynamic Analysis

    ReferencesFurther Reading

    27.1 Introduction

    This chapter deals with the seismic performance and design of port structures. Typical port structures

    are shown in Figure 27.1. Port structures have sustained major to catastrophic damage in a number of

    earthquakes during the past few decades. This damage is not only costly in itself, but represents a major

    impact on the regional economy, for which the port is the doorway.Figures 27.2to 27.8illustrate port

    damage from earthquakes in Chile and Japan, for example.

    27.2 Seismic Response of Port Structures

    Following is a summary of modes of earthquake damage and deformation/failure for typical port

    structures.

    27.2.1 Gravity Quay Walls

    A gravity quay wall is made of a caisson or other rigid wall put on the seabed, and maintains its stability

    through friction at the bottom of the wall. Typical failure modes during earthquakes involve seawarddisplacement, settlement, and tilt. For a quay wall constructed on a firm foundation, an increase in earth

    Susumu Iai

    Port and Airport Research Institute

    Yokosuka, Japan

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    FIGURE 27.1 Typical port structures. (From PIANC. 2001. Seismic Design Guidelines for Port Structures, A.A. Balkema,

    Rotterdam. With permission.)

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    pressure from the backfill plus the effect of an inertia force on the body of the wall result in the seaward

    movement of the wall, as shown inFigure 27.9(a).If the width-to-height ratio of the wall is small, tilt

    may also be involved. Case histories for gravity quay walls subjected to earthquake shaking often belong

    in this category. When the subsoil below the gravity wall is loose and excess pore water pressure increases

    in the subsoil, however, the movement of the wall is associated with significant deformation in thefoundation soil, resulting in a large seaward movement involving tilt and settlement, as shown in

    Figure 27.9(b).The latter mode of failure is also shown inFigure 27.10,and has received wide attention

    since the Kobe, Japan earthquake of 1995.

    FIGURE 27.2 Collapse of crane due to quay failure, 1985 M 7.8 Chile earthquake. (Courtesy EQE International)

    FIGURE 27.3 Destruction of Port of Aonae due to tsunami, Okushiri Island, 1993 M 7.8 Hokkaid Nansei (Japan)

    earthquake. (Photo: C. Scawthorn)

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    27.2.2 Anchored Sheet Pile Walls

    An anchored sheet pile wall is composed of a wall, anchors, and tie-rods. Each structural component

    contributes to the stability of the whole structure. In the ultimate state of stability, it should be decided

    whether the wall or the anchor should be the first to yield. Excessive displacements of the anchor are

    undesirable. A small movement of the anchor, however, contributes to reducing the tension in the tie-

    rods and the bending moment in the wall. Well-balanced response of the wall and anchor is essential for

    achieving a reasonable performance of the anchored sheet pile wall during earthquakes.

    A variety of geotechnical conditions can result in a variety of failure modes of an anchored sheet pile

    wall. In particular, three failure modes may be identified, depending on the extent of loose, saturated

    sandy soils relative to the position and geometry of the wall. If the deformation of a loose deposit mainly

    affects the stability of anchors as shown inFigure 27.11(a), the anchors will move toward the sea, resulting

    in the seaward movement of the wall. This mode of deformation/failure has been the most frequently

    FIGURE 27.4 Damage to container quay and gantry crane, Port of Kobe, 1995MW

    6.9 Hanshin earthquake. (Photo:

    C. Scawthorn)

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    FIGURE 27.5 Detail ofFigure 27.4. (Photo: C. Scawthorn)

    FIGURE 27.6 Detail of Figure 27.4. (Photo: C. Scawthorn)

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    FIGURE 27.7 Failure of crane boom due to excessive accelerations, Port of Kobe, 1995MW6.9 Hanshin earthquake.

    (Courtesy EQE International)

    FIGURE 27.8 Failure of crane booms due to excessive accelerations, Port of Kobe, 1995MW

    6.9 Hanshin earthquake.

    (Courtesy EQE International)

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    observed at waterfronts. If the deformation of the loose deposit mainly affects the backfill of the wall as

    shown inFigure 27.11(b), the earth pressure increase will cause an excessively large bending moment in

    the wall, resulting in yielding of the wall. This mode of failure has also been observed during past

    earthquakes.

    If the deformation of the loose sandy deposit mainly affects the stability of the embedment portion

    of the wall, as shown inFigure 27.11(c), a gross instability of the wall at the embedment portion willexist. This mode of failure, however, can occur only when the anchor is strong and firmly embedded,

    and both the wall and tie-rods are very strong. In current design practice, the wall is assumed to be

    relatively firmly embedded, and thus is designed for a fraction of the bending moment induced at the

    free-earth support conditions. If the conditions shown in Figure 27.11(c) are met, yielding of the wall

    or failure of the anchor will most likely precede the instability of the embedment portion. This may be

    the reason why there has not been a case history that fits the failure mode shown in Figure 27.11(c).

    27.2.3 Pile-Supported Wharf

    A pile-supported wharf is composed of a deck supported by a substructure consisting of piles and a dike,

    often simply called a wharf. Because the dike is sloped, the piles between the deck and the dike will have

    various unsupported lengths. Three causes of failure may be identified for a pile-supported wharf. For

    a wharf constructed on a firm foundation having a rigid and stable dike, the seismic inertia force on the

    deck will be the main cause of failure, as shown in Figure 27.12(a).The maximum bending moment

    FIGURE 27.9 Cross section of caisson quay wall at Port of Kobe. (From PIANC. 2001. Seismic Design Guidelines

    for Port Structures, A.A. Balkema, Rotterdam. With permission.)

    (a) On firm foundation

    (b) On loose sandy foundation

    Loose sandy foundation

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    occurs at the row of pile heads most landward because these piles have the shortest unsupported length.

    If there is an excessively large displacement at the top of the dike or the retaining structures, the deck

    will be pushed seaward, resulting in a similar mode of failure as shown inFigure 27.12(b). For a wharf

    constructed on a loose foundation, the displacement in the dike will directly push the piles seaward, as

    shown in Figure 27.12(c). The first cause of failure has been well taken into account in conventional

    seismic design of pile-supported wharves. Increasing attention has been directed toward the effect of

    displacement of dikes on pile-supported wharves since the Loma Prieta, CA earthquake of 1989, where

    this behavior was observed at the Port of Oakland. The Kobe, Japan earthquake of 1995 again demon-

    strated the importance of this mode.

    27.2.4 Gantry Cranes

    A crane consists of an upper structure for handling cargo and a supporting structure for holding in place

    and transporting the upper structure, as shown in Figure 27.13. The crane is generally made of a steel

    frame. The supporting structure is either of the rigid frame type or hinged leg type, with supporting

    structure resting on rails through the wheels. A crane at rest is fixed to rails or to a quay wall with clamps

    or anchors, whose strength provides the upper limit for the crane resistance against external forces.

    However, clamps or anchors do not support a crane in operation, and the lateral resistance of the crane

    against external forces is from friction and from the wheel flanges. Typical failure modes during earth-

    quakes are derailment of wheels, detachment or pullout of vehicle, rupture of clamps and anchors,

    buckling, and overturning. As shown inFigure 27.13(a),widening of a span between the legs due to the

    deformation of the quay wall results in derailment or buckling of the legs. Conversely, as shown inFigure

    27.13(b), narrowing of a leg span can also occur due to the rocking response of the crane. This is due

    to alternating action of the horizontal component of resisting forces from the quay wall during rocking-

    type response involving uplifting of one of the legs. Derailment and detachment of the wheel can also

    occur due to rocking. As shown inFigure 27.13(c), when differential settlement occurs on a quay wall

    below the crane, tilting or overturning of the crane may occur. If the crane has one-hinge type legs, thederailment can result in tilting and overturning of the crane, as shown in Figure 27.13(d). Though a

    clamp or anchor will provide more resistance to motion under the action of external forces, the internal

    stresses induced in the crane framework will become larger in comparison to the case with no clamp,

    thus allowing for rocking responses. Crane rails are often directly supported either by a portion of a

    FIGURE 27.10 Deformation/failure modes of gravity quay walls. (From PIANC. 2001. Seismic Design Guidelines for

    Port Structures, A.A. Balkema, Rotterdam. With permission.)

    Face

    Line

    Cran

    eRail

    Crane

    Rail

    Ground surface

    after the earthquake

    Concrete

    Caisson

    Rubble

    Backfill

    Backfill Soil

    Compaction

    Sand DrainBackfill Sand

    for Replacing Clay Layer

    Foundation Rubble

    Alluvial Clay Layer

    14.50

    18.50

    +4.0H.W.L.+1.7m

    L.W.L.0.0m

    4.25.2

    3.04.01.5

    2.2

    34.00~ 36.0033.00~ 35.00

    Unit (m)

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    retaining wall or by the deck of a pile-supported wharf. When the width of the gravity wall is small, or

    the quay wall is a sheet pile or cellular type, a separate foundation that often consists of piles is provided

    to support the rails. In order to achieve desirable seismic performance of quay walls with cranes, special

    consideration is required for the rail foundation, such as providing a dedicated and cross-tied upper

    structure to support the rails.

    FIGURE 27.11 Deformation/failure modes of sheet pile quay walls. (From PIANC. 2001. Seismic Design Guidelines

    for Port Structures, A.A. Balkema, Rotterdam. With permission.)

    (a) Deformation/failure at anchor

    (b) Failure at sheet pile wall/tie-rod

    (c) Failure at embedment

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    27.2.5 BreakwatersA breakwater is usually made of a rubble mound, a massive structure such as a caisson, or a combination

    of both placed on a seabed. Stability against a horizontal external load is maintained by shear resistance

    of rubble, friction at the bottom of the caisson, and with associated resistance to overturning and bearing

    FIGURE 27.12 Deformation/failure modes of pile-supported wharves. (From PIANC. 2001. Seismic Design Guide-

    lines for Port Structures, A.A. Balkema, Rotterdam. With permission.)

    (a) Deformation due to inertia force at deck

    Loose Subsoil

    Firm Layer

    Firm Foundation

    (c) Deformation due to lateral displacement of

    loose subsoil

    (b) Deformation due to horizontal force from

    retaining wall

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    capacity failure. Typical failure modes expected during earthquakes are shown inFigure 27.14. Break-

    waters are generally designed to limit wave penetration and wave overtopping during specific design

    storms, and at the same time are designed to resist the related wave actions. It is unlikely that a major

    earthquake will occur simultaneously with the design sea state because the two events are typically not

    related. Consequently, design storm wave action and an earthquake can be treated as two independentload situations. Only wave actions from a moderate sea state should be considered together with the

    design earthquakes. Decision on this sea state has to be made based on the site-specific, long-term statistics

    of the storm. Selection of the appropriate design criteria depends on the functions of the breakwater and

    the type of earthquake-induced failure modes. However, for all breakwaters the main criterion is the

    FIGURE 27.13 Deformation modes of gantry cranes: (a) widening of span between the legs, (b) narrowing span

    between the legs due to rocking motion, (c) tilting of crane due to differential settlement of foundation,

    (d) overturning of one-hinged leg crane due to rocking/sliding. (From PIANC. 2001. Seismic Design Guidelines for

    Port Structures, A.A. Balkema, Rotterdam. With permission.)

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    allowable settlement of the crest level because it determines the amount of overtopping and wave

    transmission. For breakwaters carrying roads and installations, additional criteria for allowable differen-

    tial settlement, tilting, and displacement of superstructures and caissons are needed. Shaking of the

    breakwater may cause breakage of concrete armor units. Criteria have been proposed with regard to

    maximum breakage in terms of number of broken units that may occur while the breakwater remains

    FIGURE 27.14 Deformation/failure modes for breakwaters: (a) caisson resting on sea bed, (b) vertically composite

    caisson breakwater, (c) horizontally compositecaisson breakwater, (d) rubble mound breakwater. (From PIANC.

    2001. Seismic Design Guidelines for Port Structures, A.A. Balkema, Rotterdam. With permission.)

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    serviceable [e.g., Zwamborn and Phelp, 1995]. The same criteria may be adopted for the earthquake-

    related damage.

    27.3 Current Seismic Provisions for Port Structures

    The following existing codes and guidelines used at various ports are reviewed with regard to their seismic

    design provisions.

    27.3.1 Technical Standards for Ports and Harbor Facilities in Japan

    A dual-level approach is employed for structures of Special Class of Importance. However, the single-level

    approach is adopted for structures of Classes A, B, and C Importance. For structures of Special Class of

    Importance, the performance level is specified as follows [Ministry of Transport, Japan, 1999]:

    For Level 1 (L1): Minor or no damage, little or no loss of serviceability.

    For Level 2 (L2): Minor or little damage, little or short-term loss of serviceability.

    For retaining structures of Special Class of Importance: Criteria for structural damage and criteria

    regarding serviceability are specified.

    The seismic coefficient for use in retaining structures is defined as follows for Special Class structures:

    (27.1)

    For Class B structures (designed with importance factor of 1.0), the code-specified seismic coefficients

    are about 60% of those given by Equation 27.1. For a pile-supported wharf with vertical piles, analysis

    is performed based on a simplified procedure and pushover method. The ductility limits for use in the

    simplified procedure (discussed later) for L1 earthquake motion are specified. Pushover analysis is

    performed for Special Class structures and the strain limits prescribed are:

    Level 1 motion: equivalent elastic

    Level 2 motion: max= 0.44tp/Dp, for the embedded portion

    Pile-supported wharves with vertical steel piles are designed using response spectra for L1 motion,

    computed based on two-dimensional soilstructure interaction analysis for typical pile-supported wharf

    cross sections. For L2 motion, time-history analysis should be performed and the results should meet

    the ductility limits for L2 earthquake motion. Comprehensive guidelines are shown on liquefaction

    potential assessment and implementation of remedial measures [PHRI, 1997].

    27.3.2 U.S. Navy Seismic Design Guidelines

    The U.S. Navy code [Ferritto, 1997a, 1997b] describes a dual level design and a performance level that

    is serviceable under L1 and repairable under L2. The damage criteria are deformation limits for wharf

    dikes and ductility limits for piles. The procedure requires a linear or nonlinear dynamic analysis.

    California State design is similar to the U.S. Navy design in principle but the ductility requirements aremuch more detailed and specified by strain limits. This procedure is still under development and will be

    finalized in the form of regulatory guidance.

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    27.3.3 Seismic Guidelines for Ports, American Society of CivilEngineersTechnical Council on Lifeline Earthquake Engineering(ASCETCLEE), Ports Committee

    This reference represents one of the first guideline documents developed specifically for the seismic

    analysis and design of port structures and facilities in North America [Werner, 1998]. In addition tocomprehensive treatment of seismic hazards, seismic design, and analysis in North American engineering

    practice, and guidelines for specific port components, this document presents pertinent information on

    seismic risk reduction, and emergency response and recovery at ports. It should be noted that the ASCE-

    TCLEE guidelines were developed with the primary objective of providing a framework for the estab-

    lishment of improved seismic risk evaluation and reduction procedures for ports in the United States.

    The recommendations outlined in the guideline document are not to be interpreted as codes, nor are

    they intended to supercede local code requirements that may be applicable. The ASCE-TCLEE seismic

    guidelines present a dual-level design, consistent with the current state of practice at major ports in the

    United States. The multilevel design approach has been adopted at numerous ports in the form of two-

    and occasionally three-level design procedures. An example of the two-level approach as applied in the

    western United States follows.

    Level 1. Under this first level of design, Operating Level Earthquake (OLE) ground motions are

    established, which have a 50% probability of exceedance in 50 years (corresponding to an average

    return period of about 72 years). Under this level of shaking, the structure is designed so that

    operations are not interrupted and any damage that occurs will be repairable in a short time

    (possibly less than 6 months).

    Level 2. Under this second level of design, more severe Contingency Level Earthquake (CLE) ground

    motions are established that have a 10% probability of exceedance in 50 years (consistent with

    most building codes and corresponding to an average return period of about 475 years). Under

    this level of shaking, the structure is designed to undergo damage that is controlled, economicallyrepairable, and not a threat to life safety.

    It should be noted that the exposure times adopted for the L1 and L2 events in this example application

    may vary regionally due to variations in the rate of seismicity, the type of facility, and economic

    considerations. The damage criteria outlined in the guideline document are presented in the form of

    general performance-based recommendations. As such, the recommendations address the evaluation

    and mitigation of liquefaction hazards and ground failures, deformation limits for retaining structures,

    earth structures, and other waterfront components, and ductility limits for piles. In order to evaluate

    these earthquake-induced loads and associated deformations, pseudo-static methods of analysis must

    often be supplemented with linear and nonlinear dynamic analysis, the level of analytical sophistication

    being a function of the intensity of the ground motions, the anticipated soil behavior, and the complexityof the structure. General guidance on the level of analysis required for a variety of geotechnical and

    structural applications is provided (including dynamic soilstructure interaction analyses).

    27.3.4 European Prestandard, Eurocode 8 Design Provisions for EarthquakeResistance of Structures

    The methodology of the Eurocode 8 describes in general a dual-level approach; however, in low seismicity

    zones (adesign0.1g) and for well-defined structures in seismic zones with small design ground acceleration(adesign0.04g), a single-level approach can be sufficient [CEN, 1994]. The mentioned performance levels are:

    No collapserequirement: Retain structural integrity and a residual bearing capacity.

    Damage limitation requirement: No damage and associated limitations of use, the costs of which

    would be disproportionately high compared with the cost of the structure itself.

    Damage criteria in terms of maximum displacements and ductility levels are not specified. For piles,

    it is stated that they shall be designed to remain elastic. When this is not feasible, guidance is given for

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    the design of potential plastic hinging and the region it will cover. For the analytical procedure, the

    design ground acceleration, adesign, tends to coincide with the actual peak acceleration for moderate- to

    high-magnitude earthquakes in cases of medium to long source-to-site distances, which are characterized

    (on firm ground) by a broad and approximately uniform frequency spectrum, while adesignwill be more

    or less reduced relative to the actual peak for near-field, low-magnitude events. The adesign

    corresponds

    to a reference period of 475 years, or as specified by the national authority.

    For retaining structures kh= adesign/rBCgand kv= 0.5kh, where rBC= 2 for free gravity walls with acceptable

    displacements (mm) 300 adesign/g; rBC= 1.5 as above with displacements (mm) 200 adesign/g; and rBC= 1for the rest of the retaining structures.

    For retaining structures 10 m or higher, a refined estimate of adesign can be obtained by a free-field

    one-dimensional analysis of vertically propagating waves.

    For a linear analysis design of pile-supported structures, design spectra are defined as:

    (27.2)

    where is design ground acceleration; 0is spectral acceleration amplification factor for 5% damping;qis damping correction factor with reference value q= 1 for 5% viscous damping. Values of the parameters

    S, kd1, and kd2are given, depending on the subsoil class specified by shear wave velocity.

    27.4 Seismic Performance-Based Design

    Performance-based design is an emerging methodology born from the lessons learned from earth-

    quakes in the 1990s. The goal is to overcome the limitations present in conventional seismic design.

    Conventional building code seismic design is based on providing capacity to resist a design seismic force

    but it does not provide information on the performance of a structure when the limit of the force-balanceis exceeded. If we demand that limit equilibrium is not exceeded in conventional design for the relatively

    high intensity ground motions associated with a very rare seismic event, the construction or retrofitting

    cost will most likely be too high. If force-balance design is based on a more frequent seismic event, then

    it is difficult to estimate the seismic performance of the structure when subjected to ground motions

    that are greater than those used in design.

    In performance-based design, appropriate levels of design earthquake motions must be defined and

    corresponding acceptable levels of structural damage must be clearly identified. Two levels of earthquake

    motions are typically used as design reference motions, defined as follows:

    Level 1: The level of earthquake motions that are likely to occur during the life span of the structure.

    Level 2: The level of earthquake motions associated with infrequent rare events that typically involvevery strong ground shaking.

    The acceptable level of damage is specified according to the specific needs of the users and owners of

    the facilities and may be defined on the basis of the acceptable level of structural and operational damage

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    given in Table 27.1. The structural damage category in this table is directly related to the amount of work

    needed to restore the full functional capacity of the structure and is often referred to as direct loss due to

    earthquakes. The operational damage category is related to the amount of work needed to restore full or

    partial serviceability. Economic losses associated with the loss of serviceability are often referred to as indirectlosses. In addition to the fundamental functions of servicing sea transport, the functions of port structures

    may include protection of human life and property, functioning as an emergency base for transportation,

    and as protection from spilling hazardous materials. If applicable, the effects on these issues should be

    considered in defining the acceptable level of damage in addition to those shown inTable 27.1.

    Once the design earthquake levels and acceptable damage levels have been properly defined, the

    required performance ofa structure may be specified by the appropriate performance grade S, A, B, or

    C, defined in Table 27.2. In performance-based design, a structure is designed to meet these performance

    grades.

    The principal steps taken in performance-based design are shown in the flowchart in Figure 27.15.

    Choose a performance grade from S, A, B, or C: This step is typically done by referring to Table 27.1and Table 27.2, and selecting the damage level consistent with the needs of the users and owners.

    Another procedure for choosing a performance grade is to base the grade on the importance of

    the structure. Degrees of importance are defined in most seismic codes and standards. This

    procedure is presented inTable 27.3.If applicable, a performance grade other than those of S, A,

    B, or C may be introduced to meet specific needs of the users and owners.

    Define damage criteria: Specify the level of acceptable damage in engineering parameters such as

    displacements, limit stress states, or ductility factors. The details are addressed in the guidelines

    [PIANC, 2001].

    Evaluate seismic performance of a structure: Evaluation is typically done by comparing the

    response parameters from a seismic analysis of the structure with the damage criteria. If the resultsof the analysis do not meet the damage criteria, the proposed design or existing structure should

    be modified. Soil improvement, including remediation measures against liquefaction, may be

    necessary at this stage. Details of liquefaction remediation can be found in the publication of the

    Port and Harbour Research Institute, Japan [PHRI, 1997].

    TABLE 27.1 Acceptable Level of Damage in Performance-Based Designa

    Acceptable Level

    of Damage Structural Operational

    Degree I: Serviceable Minor or no damage Little or no loss of serviceability

    Degree II: Repairable Controlled damageb Short-term loss of serviceabilityc

    Degree III: Near collapse Extensive damage in near collapse Long-term or complete loss of serviceability

    Degree IV: Collapsed Complete loss of structure Complete loss of serviceability

    a Considerations: Protection of human life and property, functions as an emergency base for transportation, and

    protection from spilling hazardous materials, if applicable, should be considered in defining the damage criteria in

    addition to those shown in this table.b With limited inelastic response and residual deformation.c Structure out of service for short to moderate time for repairs.d Without significant effects on surroundings.

    TABLE 27.2 Performance Grades S, A, B, and C

    Design Earthquake

    Performance Grade Level 1 (L1) Level 2 (L2)

    Grade S Degree I: Serviceable Degree I: Serviceable

    Grade A Degree I: Serviceable Degree II: Repairable

    Grade B Degree I: Serviceable Degree III: Near collapse

    Grade C Degree II: Repairable Degree IV: Collapse

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    27.5 Seismic Performance Evaluation and Analysis

    The objective of analysis in performance-based design is to evaluate the seismic response of the portstructure with respect to allowable limits (e.g., displacement, stress, ductility, and strain). Higher capa-

    bility in analysis is generally required for a higher performance-grade facility. The selected analysis

    methods should reflect the analytical capability required in the seismic performance evaluation.

    FIGURE 27.15 Flowchart for seismic performance evaluation. (From PIANC. 2001. Seismic Design Guidelines for

    Port Structures, A.A. Balkema, Rotterdam. With permission.)

    Analysis type:

    1. Simplified analysis

    2. Simplified dynamic analysis

    3. Dynamic analysis

    Input:

    Earthquake motions

    Geotechnical conditions

    Initial design or existing structure

    Analysis

    Output:

    Displacements

    Stresses

    (Liquefaction potential)

    Modification of

    cross section/

    soil improvement

    Are damage criteria satisfied?No

    Yes

    End of performance evaluation

    Acceptable damage:

    I Serviceable

    II Repairable

    III Near Collapse

    IV Collapse

    Earthquake level:

    Level 1 (L1)

    Level 2 (L2)

    Performance grade:

    S, A, B, C

    Damage criteria

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    A variety of analysis methods is available for evaluating the local site effects, liquefaction potential,

    and the seismic response of port structures. These analysis methods are broadly categorized based on a

    level of sophistication and capability as follows:

    Simplified analysis: Appropriate for evaluating approximate threshold limit for displacements and

    elastic response limit, and an order-of-magnitude estimate for permanent displacements due to

    seismic loading.

    Simplified dynamic analysis: Possible to evaluate extent of displacement, stress, ductility, and strainbased on assumed failure modes.

    Dynamic analysis: Possible to evaluate both failure modes and the extent of the displacement,

    stress, ductility, and strain.

    Table 27.4shows the type of analysis that may be most appropriate for each performance grade. The

    principle applied here is that the structures of higher performance grade should be evaluated using more

    sophisticated methods. As shown in Table 27.4, less sophisticated methods may be allowed for preliminary

    design, screening purpose, or response analysis for low levels of excitation.

    The methods for analysis of port structures may be broadly classified into those applicable to retaining/

    earth structures, including quay walls, dikes/slopes, and breakwaters, or those applicable to open pile/

    frame structures, including a pile/deck system of pile-supported wharves and cranes.

    TABLE 27.3 Performance Grade Based on the Importance Category of Port Structures

    Performance Grade Definition Based on Seismic Effects on Structures

    Suggested Importance

    Category of Port Structures

    in Japanese Code

    Grade S 1. Critical structures with potential for extensive loss ofhuman life and property upon seismic damage

    2. Key structures that are required to be serviceable for

    recovery from earthquake disaster

    3. Critical structures that handle hazardous materials

    4. Critical structures that, if disrupted, devastate economic

    and social activities in the earthquake damage area

    Special Class

    Grade A Primary structures having less serious effects for 14 than

    Grade S structures, or 5, structures that, if damaged, are

    difficult to restore

    Special Class or Class A

    Grade B Ordinary structures other than those of Grades S, A, and C Class A or B

    Grade C Small, easily restorable structures Class B or C

    TABLE 27.4 Types of Analysis Related to Performance Grades

    Performance Grade

    Type of Analysis Grade C Grade B Grade A Grade S

    Simplified analysis: Appropriate for evaluating approximate threshold

    level and elastic limit and order-of-magnitude displacements.

    Simplified dynamic analysis: Of broader scope and more reliable.

    Possible to evaluate extent of displacement, stress, ductility, and strain

    based on assumed failure modes.

    Dynamic analysis: Most sophisticated. Possible to evaluate both failuremodes and extent of displacement, stress, ductility, and strain.

    Note: Black area is standard/final design. Gray area is preliminary design or low level of excitations.

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    27.6 Methods for Analysis of Retaining/Earth Structures

    27.6.1 Simplified Analysis

    Simplified analysis of retaining/earth structures is based on the conventional force-balance approach,

    sometimes combined with statistical analyses of case history data. The methods in this category are often

    those adopted in conventional seismic design codes and standards. In simplified analysis, retaining/earth

    structures can be idealized as rigid blocks of soil and structural masses. The rigid block analysis is typically

    applied for gravity, sheet pile, and cellular quay walls, and dike/slope/retaining walls for pile-supported

    wharves and breakwaters.

    Effects of earthquake motions in simplified analysis are represented by a peak ground acceleration or

    an equivalent seismic coefficient for use in conventional pseudo-static design procedures. These param-

    eters are obtained from the simplified analysis of local site effects discussed in the previous section. A

    capacity to resist the seismic force is evaluated based on structural and geotechnical conditions, often in

    terms of a threshold acceleration or a threshold seismic coefficient, beyond which the rigid blocks of soil

    and structural masses begin to move. When soil liquefaction is an issue, the geometric extent of lique-faction must also be considered in the analysis.

    27.6.2 Simplified Dynamic Analysis

    Simplified dynamic analysis is similar to simplified analysis, idealizing a structure by a sliding rigid block.

    In simplified dynamic analysis, displacement of the sliding block is computed by integrating the accel-

    eration time history that exceeds the threshold limit for sliding over the duration until the block ceases

    sliding.

    Effects of earthquake motions are generally represented by a set of time histories of earthquake motion

    at the base of a structure. The time histories of earthquake motion are obtained from the simpli fied

    dynamic analysis of local site effects discussed in the previous section. In the sliding block analysis,structural and geotechnical conditions are represented by a threshold acceleration for sliding. A set of

    empirical equations obtained from a statistical summary of sliding block analyses is available. In these

    equations, peak ground acceleration and velocity are used to represent the effect of earthquake motion.

    In more sophisticated analyses, structural and geotechnical conditions are idealized through a series

    of parametric studies based on nonlinear Finite Element Method (FEM)/Finite Difference Method (FDM)

    analyses of soilstructure systems. The results are compiled as simplified charts for use in evaluating

    approximate displacements.

    27.6.3 Dynamic Analysis

    Dynamic analysis is based on soilstructure interaction, generally using FEM or FDM. In this category

    of analysis, effects of earthquake motions are represented by a set of time histories of earthquake motion

    at the base of the analysis domain chosen for the soilstructure system. A structure is idealized as either

    linear or nonlinear, depending on the level of earthquake motion relative to the elastic limit of the

    structure. Soil is idealized either by equivalent linear or by an effective stress model, depending on the

    expected strain level in the soil deposit during the design earthquake.

    Fairly comprehensive results are obtained from soilstructure interaction analysis, including failure

    modes of the soilstructure system and the extent of the displacement, stress, and strain states. Because

    this category of analysis is often sensitive to a number of factors, it is especially desirable to confirm the

    applicability by using a suitable case history or a suitable model test result.

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    27.7 Analysis Methods for Open Pile/Frame Structures

    27.7.1 Simplified Analysis

    Simplified analysis of open pile/frame structures is typically done by idealizing the pile/deck system of

    pile-supported wharves or the frame of cranes by a single-degree-of-freedom (SDOF) or multidegree-

    of-freedom (MDOF) system. In this analysis, earthquake motions are generally represented by the

    response spectrum. Structural and geotechnical conditions are represented by a resonant frequency and

    damping factor of the pile/deck system and the cranes. A ductility factor may also be introduced. The

    movement of the dike/slope is generally assumed to be negligible. Results of the SDOF/MDOF analysis

    are useful to evaluate approximate limit state response of a pile/deck system or a crane.

    27.7.2 Simplified Dynamic Analysis

    In simplified dynamic analysis of open pile/frame structures, the SDOF or MDOF analysis of pile/deck

    structure or cranes is combined with pushover analysis for evaluating the ductility factor/strain limit.The movement of the dike/slope is often assumed to be negligible but sometimes is estimated by a sliding

    block-type analysis. Movement of a pile-supported deck could thereby be estimated by summing up the

    dike/slope movement and structural deformation. Soilstructure interaction effects are not taken into

    account, and thus there is a limitation in this analysis. Interaction between the pile-supported wharves

    and cranes can be taken into account by MDOF analysis. Displacement, ductility factor, strain, and

    location of yielding or buckling in the structure are generally obtained as a result of the analysis of this

    category. Failure modes with respect to sliding of retaining walls, dikes, and slopes are not evaluated but

    assumed and, thus, there is another limitation in this type of analysis.

    27.7.3 Dynamic Analysis

    Dynamic analysis is based on soilstructure interaction, generally using FEM and FDM. Similar com-

    ments to those related to the dynamic analysis of earth/retaining structures apply also to the open pile

    structures and cranes.

    References

    CEN (European Committee for Standardization). 1994. Eurocode 8: Design Provisions for Earthquake

    Resistance of Structures. Part l-l: General Rules Seismic Actions and General Requirements for

    Structures (ENV-199811); Part 5: Foundations, Retaining Structures and Geotechnical Aspects

    (ENV 19985).

    Ferritto, J.M. 1997a. Design Criteria for Earthquake Hazard Mitigation of Navy Piers and Wharves,Technical report TR2069-SHR, Naval Facilities Engineering Service Center, Port Hueneme.

    Ferritto, J.M. 1997b. Seismic Design Criteria for Soil Liquefaction, Technical report TR2077-SHR,

    Naval Facilities Engineering Service Center, Port Hueneme.

    Ministry of Transport, Japan, Ed. 1999. Design Standard for Port and Harbour Facilities and Commentaries

    (in Japanese), Japan Port and Harbour Association (English edition [2001] by the Overseas Coastal

    Area Development Institute of Japan), Yokosuka.

    PHRI (Port and Harbour Research Institute). 1997. Handbook on Liquefaction Remediation of Reclaimed

    Land(translated by Waterways Experiment Station, U.S. Army Corps of Engineers), A.A. Balkema,

    Rotterdam.

    PIANC (Permanent International Association for Navigation Congresses). 2001. Seismic Design Guidelinesfor Port Structures, A.A. Balkema, Rotterdam.

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    Werner, S.D., Ed. 1998. Seismic Guidelines for Ports, Monograph No. 12, Technical Council on Lifeline

    Earthquake Engineering, American Society of Civil Engineers, Reston, VA.

    Zwamborn, J.A. and Phelp, D. 1995. When Must Breakwaters Be Rehabilitated/Repaired? in PORTS

    95, American Society of Civil Engineers, Reston, VA, pp. 11831194.

    Further Reading

    Much of this section is based on the authors involvement in the development of the publication Seismic

    Design Guidelines for Port Structures[PIANC, 2001], which is highly recommended to the reader, and

    the use of material therefrom is gratefully acknowledged.