A. Iampan Aiyared Iampan · • Algebraic Theory of Semigroups, Ternary Semigroups and Γ-Semigroups • Lattices and Ordered Algebraic Structures • Fuzzy Algebraic Structures •

Aiyared IampanYoung Algebraist

A. Iampan

H 08 4048 9784

T 0 5446 6666#1792

u 0 5446 6664

B [email protected]

"If A equals success, then the formula is: A = X+Y+Z.

X is work, Y is play, Z is keep your mouth shut."

-Albert Einstein-

CONTACT INFORMATION

Department of Mathematics

School of Science

University of Phayao (Old Name: Naresuan Phayao University)

Phayao 56000

THAILAND

SciUP: http://www.science.up.ac.th,

Facebook: https://www.facebook.com/Aj.iAMPAN,

GYA: http://gyainup.weebly.com,

ORCiD: https://orcid.org/0000-0002-0475-3320,

MathSciNet: https://mathscinet.ams.org/mathscinet/MRAuthorID/812449,

zbMath: https://zbmath.org/authors/?q=ai%3Aiampan.aiyared,

Google Scholar: https://scholar.google.co.th/citations?user=8kM8cJ4AAAAJ&hl=en,

Mendeley (Scopus): https://www.mendeley.com/profiles/aiyared-iampan,

Publons (Web of Science): https://publons.com/researcher/2732179/aiyared-iampan,

EDUCATION

2005-2008 Ph.D. in Mathematics, Department of Mathematics, Faculty of Science, Naresuan

University, Phitsanulok 65000, Thailand.

Homepage: http://www.sci.nu.ac.th/mathematics

Thesis: Ideal Extensions and Congruences in Γ-Semigroups, May 2008. Abstract

available at http://www.riclib.nrct.go.th/abs/abe39730.pdf.

Thesis Advisor: Manoj Siripitukdet

(cls) Modifications by A. IAMPAn, October 2009 1/29

2002-2004 M.S. in Mathematics, Department of Mathematics, Faculty of Science, Naresuan



Thesis: Minimal and Maximal Ordered Left Ideals and some Congruences in po-

Γ-Semigroups, April 2004. Abstract available at http://www.riclib.nrct.go.th/abs/abe22886.pdf.

Thesis Advisor: Manoj Siripitukdet

1998-2002 B.S. in Mathematics, Department of Mathematics, Faculty of Science, Naresuan



IS: Tensor Product, March 2002.

IS Advisor: Manoj Siripitukdet

RESEARCH INTERESTS

• Algebraic Theory of Semigroups, Ternary Semigroups and Γ-Semigroups

• Lattices and Ordered Algebraic Structures

• Fuzzy Algebraic Structures

• Logical Algebras: UP-algebras

• Remainder Number Theory

RESEARCH PROJECTS

2005 1. Research project funded by Naresuan University Phayao Campus.

Title: Minimal and maximal ordered bi-ideals in ordered semigroups

Author: Aiyared Iampan

Budget: 40,000 Baht

2007 2. Research project funded by Faculty of Science, Naresuan University.

Title: The Green-Kehayopulu relations in le-Γ-semigroups

Authors: Manoj Siripitukdet, Aiyared Iampan

Budget: 50,000 Baht

2009 3. Research project funded by Naresuan Phayao University.

Title: On ordered ideal extensions of ordered ternary semigroups

Author: Aiyared IampanBudget: 40,000 Baht

2010 4. Research project funded by the Commission on Higher Education (CHE), the

Thailand Research Fund (TRF), and the University of Phayao (UP).

Title: Fuzzy sets and Green’s relations of ordered Γ-groupoids in terms of fuzzy

subsets


Mentor: Manoj Siripitukdet

Budget: 352,000 Baht


2013 5. Research project funded by the National Research Council of Thailand (NRCT).

Title: A new branch of the logical algebra: UP-algebras



6. Research project funded by the Commission on Higher Education (CHE).

Title: Characterizing intuitionistic fuzzy Γ-ideals of ordered Γ-semigroups by means

of intuitionistic fuzzy points




Title: Derivations of UP-algebras by means of endomorphisms



Title: A new branch of the hyperstructure: hyper UP-algebras


INTERNATIONAL ARTICLES

2004 1. Iampan A, Siripitukdet M. On minimal and maximal ordered left ideals in po-Γ-

semigroups. Thai Journal of Mathematics 2004; 2(2): 275-282. (ISSN 1686-0209)

http://www.math.science.cmu.ac.th/thaijournal/completed22/Manoj.pdf

2006 2. Siripitukdet M, Iampan A. On the least (ordered) semilattice congruences in

ordered Γ-semigroups. Thai Journal of Mathematics 2006; 4(1): 403-415. (ISSN

1686-0209)

http://www.math.science.cmu.ac.th/thaijmath/vol%204%20no%202%202006/15_Manoj.pdf

2007 3. Iampan A. On minimal and maximal ordered bi-ideals in ordered semigroups.

Far East Journal of Mathematical Sciences (FJMS) 2007; 27(2): 473-482. (ISSN

0972-0871)

http://pphmj.com/abstract/2861.htm

4. Iampan A. Lateral ideals of ternary semigroups. Ukrainian Mathematical Bul-

letin 2007; 4(4): 525-534. (ISSN 1812-3309)

http://alma-mater.lnpu.edu.ua/electron_versions/ukr-mat_4_4.pdf


5. Siripitukdet M, Iampan A. On the n-prime ideals in Γ-semigroups. Far East

Journal of Mathematical Sciences (FJMS) 2007; 27(3): 659-668. (ISSN 0972-

0871)


2008 6. Siripitukdet M, Iampan A. The Green-Kehayopulu relations in le-Γ-semigroups.

International Journal of Algebra 2008; 2(3): 101-108. (ISSN 1312-8868)

http://www.m-hikari.com/ija/ija-password-2008/ija-password1-4-2008/siripidukdetIJA1-4-2008.pdf

7. Siripitukdet M, Iampan A. On the ideal extensions in Γ-semigroups. Kyungpook

Mathematical Journal 2008; 48(4): 585-591. (ISSN 1225-6951)

http://kmj.knu.ac.kr/xe/?mid=articles&document_srl=1476&page=4&listStyle=webzine

8. Siripitukdet M, Iampan A. On the ordered n-prime ideals in ordered Γ-

semigroups. Communications of the Korean Mathematical Society 2008; 23(1):

19-27. (ISSN 1225-1763)

http://www.mathnet.or.kr/mathnet/thesis_file/03_C07-086.pdf

9. Siripitukdet M, Iampan A. Bands of weakly r-archimedean Γ-semigroups. In-

ternational Mathematical Forum 2008; 3(8): 385-395. (ISSN 1312-7594)

http://www.m-hikari.com/imf-password2008/5-8-2008/siripitukdetIMF5-8-2008.pdf

10. Siripitukdet M, Iampan A. Decomposition of commutative ordered Γ-

semigroups into archimedean components. Lobachevskii Journal of Mathematics

2008; 29(1): 40-46. (ISSN 1995-0802) (IF2007=0.107)

http://www.springerlink.com/content/v6060731hjk375g8/fulltext.pdf

11. Iampan A. A note on (ordered) filters in (ordered) ternary semigroups. JP

Journal of Algebra, Number Theory and Applications 2008; 10(1): 89-96. (ISSN

0972-5555)



12. Iampan A. On characterizations of (0-)minimal and maximal ordered left (right)

ideals in ordered ternary semigroups. Global Journal of Pure and Applied Mathe-

matics 2008; 4(1): 91-100. (ISSN 0973-1768)

http://www.ripublication.com/gjpamv3/gjpamv4n1_8.pdf

13. Iampan A. Minimality and maximality of ordered quasi-ideals in ordered semi-

groups. Asian-European Journal of Mathematics 2008; 1(1): 85-92. (ISSN 1793-

5571)

http://www.worldscinet.com/aejm/01/0101/S1793557108000096.html

14. Iampan A. On bi-ideals of semigroups. Lobachevskii Journal of Mathematics

2008; 29(2): 68-72. (ISSN 1995-0802) (IF2007=0.107)

http://www.springerlink.com/content/h85121392814n3nn/fulltext.pdf

15. Iampan A. Quasi-ideals of semigroups. JP Journal of Algebra, Number The-

ory and Applications 2008; 12(1): 93-102. (ISSN 0972-5555)


16. Iampan A. A characterization of quasi-ideals in Γ-semigroups. Journal of

Mathematical Sciences: Advances and Applications 2008; 1(2): 431-442. (ISSN

0974-5750)

http://scientificadvances.org/journals1P5.htm

2009 17. Siripitukdet M, Iampan A. On ordered ideal extensions in po-Γ-semigroups.

Southeast Asian Bulletin of Mathematics 2009; 33(3): 543-550. (ISSN 0129-2021)

http://seams-bull-math.scnu.edu.cn/qikan/manage/wenzhang/p13_97005.pdf

18. Iampan A. Characterizing the minimality and maximality of ordered lateral ide-

als in ordered ternary semigroups. Journal of the Korean Mathematical Society

2009; 46(4): 775-784. (ISSN 0304-9914) (IF2008=0.339)

http://www.kms.or.kr/home/journal/RPArticles/View.asp?IDXNo=995&Page=1


19. Iampan A. Note on bi-ideals in Γ-semigroups. International Journal of Algebra

2009; 3(4): 181-188. (ISSN 1312-8868)

http://www.m-hikari.com/ija/ija-password-2009/ija-password1-4-2009/iampanIJA1-4-2009.pdf

20. Iampan A. Characterizing ordered bi-ideals in ordered Γ-semigroups. Iranian

Journal of Mathematical Sciences and Informatics 2009; 4(1): 17-25. (ISSN 1735-

4463)

http://www.ijmsi.ir/browse.php?a_code=A-10-1-61&sid=1&slc_lang=en

21. Siripitukdet M, Iampan A. Decomposition of commutative Γ-semigroups into

archimedean components. International Journal of Mathematics and Analysis

2009; 1(2): 175-185. (ISSN 0973-3604)

http://www.serialspublications.com/journals1.asp?jid=417&dtype=1&jtype=1

2010 22. Iampan A. On ordered ideal extensions of ordered ternary semigroups.

Lobachevskii Journal of Mathematics 2010; 31(1): 13-17. (ISSN 1995-0802)

(IF2008=0.104)

http://www.springerlink.com/content/c266476432314309/fulltext.pdf

23. Iampan A. Characterizing fuzzy sets in ordered Γ-semigroups. Journal of

Mathematics Research 2010; 2(4): 52-56. (ISSN 1916-9795)

http://journal.ccsenet.org/index.php/jmr/article/viewFile/7018/6018

24. Iampan A. The minimality and maximality of left (right) ideals in ternary

semigroups. International Journal of Contemporary Mathematical Sciences 2010;

5(49): 2409-2417. (ISSN 1312-7586)

http://www.m-hikari.com/ijcms-2010/49-52-2010/iampanIJCMS49-52-2010.pdf

2011 25. Iampan A. Characterizing ordered quasi-ideals of ordered Γ-semigroups.

Kragujevac Journal of Mathematics 2011; 35(1): 13-23. (ISSN 1450-9628)

http://kjm.wwwindustry.net/pub/13087024515266_kjom35__1__-02.pdf


26. Boonruang R, Iampan A. The Baer radical of rings in term of prime and

semiprime generalized bi-ideals. World Academy of Science, Engineering and

Technology 2011; 60: 1420-1422. (ISSN 2010-376X)

http://waset.org/publications/15439

2012 27. Siripitukdet M, Iampan A. The least regular order with respect to a regular

congruence on ordered Γ-semigroups. Acta Mathematica Sinica, English Series

2012; 28(5): 975-982. (ISSN 1439-8516)

http://www.actamath.com/Jwk_sxxb_en//EN/Y2012/V28/I5/975

28. Iampan A, Siripitukdet M. Green’s relations in ordered Γ-semigroups in terms

of fuzzy subsets. IAENG International Journal of Applied Mathematics 2012; 42(2):

74-79. (ISSN 1992-9986)

http://www.iaeng.org/IJAM/issues_v42/issue_2/IJAM_42_2_01.pdf

29. Iampan A. Fuzzification of ideals and filters in Γ-semigroups. Armenian Jour-

nal of Mathematics 2012; 4(1): 44-48. (ISSN 1829-1163)

http://ajm.asj-oa.am/450/

30. Iampan A. A note on fuzzification of ideals and filters in Γ-groupoids. Ad-

vances in Fuzzy Sets and Systems 2012; 12(2): 93-99. (ISSN 0973-421X)

http://www.pphmj.com/abstract/7052.htm

31. Uthtakung N, Iampan A. A note on prime and irreducible generalized bi-ideals

of semigroups. International Journal of Algebra and Statistics 2012; 1(2): 130-136.

(ISSN 2314-4556)

http://www.m-sciences.com/index.php?journal=ijas&page=article&op=view&path%5B%5D=530

32. Kornthorng N, Iampan A. A note on right full k-ideals of seminearrings. Jour-

nal of Informatics and Mathematical Sciences 2012; 4(3): 255-261. (ISSN 0975-

5748)

http://www.rgnpublications.com/journals/index.php/jims/article/view/90/86


2013 33. Iampan A, Siripitukdet M. Notes on fuzzy ordered ideals and fuzzy ordered

filters in ordered Γ-groupoids. International Journal of Pure and Applied Mathe-

matics 2013; 82(2): 231-238. (ISSN 1311-8080)

http://ijpam.eu/contents/2013-82-2/6/6.pdf

34. Iampan A. Some properties of ideal extensions in ternary semigroups. Iranian

Journal of Mathematical Sciences and Informatics 2013; 8(1): 67-74. (ISSN 1735-

4463)

http://www.ijmsi.ir/browse.php?mag_id=15&slc_lang=en&sid=1

35. Muangma A, Iampan A. P -regular nearrings characterized by their bi-ideals.

International Journal of Pure and Applied Mathematics 2013; 85(3): 477-486.

(ISSN 1311-8080)

http://www.ijpam.eu/contents/2013-85-3/4/4.pdf

36. Iampan A. Green’s condition and Green-Kehayopulu relations on le-ternary

semigroups. Journal of Informatics and Mathematical Sciences 2013; 5(1): 29-36.

(ISSN 0975-5748)

http://www.rgnpublications.com/journals/index.php/jims/article/view/104/100

37. Chomchuen T, Iampan A. On properties of generalized bi-Γ-ideals of Γ-

semirings. World Academy of Science, Engineering and Technology 2013; 77:

882-885. (ISSN 2010-376X)

http://waset.org/publications/17224

38. Iampan A, Siripitukdet M. Describing Green’s relations in ordered Γ-groupoids

using a new concept: fuzzy subsets. Italian Journal of Pure and Applied Mathe-

matics 2013; 31: 125-140. (ISSN 1126-8042)

http://ijpam.uniud.it/online_issue/201331/12-IampanSiripitukdet.pdf

2014 39. Jailoka P, Iampan A. Minimality and maximality of ordered quasi-ideals in or-

dered ternary semigroups. General Mathematics Notes 2014; 21(2): 42-58. (ISSN

2219-7184)

http://www.emis.de/journals/GMN/yahoo_site_admin/assets/docs/4_GMN-5212-V21N2.16902834.pdf


40. Kanlaya A, Iampan A. Coincidences of different types of fuzzy ideals in or-

dered Γ-semigroups. Korean Journal of Mathematics 2014; 22(2): 367-381. (ISSN

1976-8605)

http://kkms.org/index.php/kjm/article/view/254/201

2015 41. Amjad V, Yousafzai F, Iampan A. On generalized fuzzy ideals of ordered LA-

semigroups. Boletín de Matemáticas 2015; 22(1): 1-19. (ISSN 0120-0380)

http://www.revistas.unal.edu.co/index.php/bolma/issue/view/4295

42. Kesorn B, Maimun K, Ratbandan W, Iampan A. Intuitionistic fuzzy sets in UP-

algebras. Italian Journal of Pure and Applied Mathematics 2015; 34: 339-364.

(ISSN 1126-8042)

http://ijpam.uniud.it/online_issue/IJPAM_no-34-2015.pdf

43. Iampan A. Characterizing intuitionistic fuzzy Γ-ideals of ordered Γ-semigroups

by means of intuitionistic fuzzy points. Notes on Intuitionistic Fuzzy Sets 2015;

21(3): 24-39. (ISSN 1310-4926)

http://www.ifigenia.org/wiki/Notes_on_Intuitionistic_Fuzzy_Sets/21/3

44. Yousafzai F, Khan A, Iampan A. On (m,n)-ideals of an ordered Abel-

Grassmann groupoid. Korean Journal of Mathematics 2015; 23(3): 357-370.

(ISSN 1976-8605)

http://kkms.org/index.php/kjm/article/view/391

2016 45. Kaijae W, Poungsumpao P, Arayarangsi S, Iampan A. UP-algebras character-

ized by their anti-fuzzy UP-ideals and anti-fuzzy UP-subalgebras. Italian Journal of

Pure and Applied Mathematics 2016; 36: 667-692. (ISSN 1126-8042)

http://ijpam.uniud.it/online_issue/201636/56-KaijaePoungsumpaoArayarangsiIampan.pdf

46. Sawika K, Intasan R, Kaewwasri A, Iampan A. Derivations of UP-algebras.

Korean Journal of Mathematics 2016; 24(3): 345-367. (ISSN 1976-8605)

http://kkms.org/index.php/kjm/article/view/446


47. Somjanta J, Thuekaew N, Kumpeangkeaw P, Iampan A. Fuzzy sets in UP-

algebras. Annals of Fuzzy Mathematics and Informatics 2016; 12(6): 739-756.

(ISSN 2093-9310)

http://www.afmi.or.kr

48. Iampan A. Derivations of UP-algebras by means of UP-endomorphisms. Al-

gebraic Structures and Their Applications 2016; 3(2): 1-20. (ISSN 2382-9761)

http://as.yazd.ac.ir/article_901.html

2017 49. Nagaiah T, Vijay Kumar K, Iampan A, Srinivas T. A Study of Fuzzy Ideals in

PO-Gamma-Semigroups. Palestine Journal of Mathematics 2017; 6(2): 591-597.

(ISSN 2219-5688)

http://pjm.ppu.edu/sites/default/files/papers/PJM_April_2017_27.pdf

50. Tippanya T, Iam-art N, Moonfong P, Iampan A. A new derivations of UP-

algebras by means of UP-endomorphisms. Algebra Letters 2017; 2017: Article

ID 4. (ISSN 2051-5502)

http://scik.org/index.php/abl/article/view/3226

51. Satirad A, Mosrijai P, Kamti W, Iampan A. Level subsets of a hesitant fuzzy

set on UP-algebras. Annals of Fuzzy Mathematics and Informatics 2017; 14(3):

279-302. (ISSN 2093-9310)


52. Iampan A. A new branch of the logical algebra: UP-algebras. Journal of Alge-

bra and Related Topics 2017; 5(1): 35-54. (ISSN 2345-3931)

http://jart.guilan.ac.ir/article_2403.html

53. Guntasow T, Sajak S, Jomkham A, Iampan A. Fuzzy translations of a fuzzy

set in UP-algebras. Journal of the Indonesian Mathematical Society 2017; 23(2):

1-19. (ISSN 2086-8952)

https://jims-a.org/index.php/jimsa/article/view/371


54. Mosrijai P, Kamti W, Satirad A, Iampan A. Hesitant fuzzy sets on UP-algebras.

Konuralp Journal of Mathematics 2017; 5(2): 268-280. (ISSN 2147-625X)

http://dergipark.gov.tr/konuralpjournalmath/issue/28490/344449

2018 55. Thongrak S, Iampan A. Characterizations of ordered semigroups by the prop-

erties of their ordered (m,n) quasi-ideals. Palestine Journal of Mathematics 2018;

7(1): 299-306. (ISSN 2219-5688)

http://pjm.ppu.edu/sites/default/files/papers/PJM_October_2017_35.pdf

56. Tanamoon K, Sripaeng S, Iampan A. Q-fuzzy sets in UP-algebras. Songk-

lanakarin Journal of Science and Technology 2018; 40(1): 9-29. (ISSN 2408-1779)

http://rdo.psu.ac.th/sjstweb/Volume.php?gVol=40-1

57. Mosrijai P, Satirad A, Iampan A. Partial constant hesitant fuzzy sets on UP-

algebras. Journal of New Theory 2018; 22: 39-50. (ISSN 2149-1402)

http://dergipark.gov.tr/jnt/issue/36299/409842

58. Yousafzai F, Iampan A, Tang J. Study on smallest (fuzzy) ideals of LA-

semigroups. Thai Journal of Mathematics 2018; 16(2): 549-561. (ISSN 1686-

0209)

http://thaijmath.in.cmu.ac.th/index.php/thaijmath/article/view/1832

59. Mosrijai P, Satirad A, Iampan A. The new UP-isomorphism theorems for UP-

algebras in the meaning of the congruence determined by a UP-homomorphism.

Fundamental Journal of Mathematics and Applications 2018; 1(1): 12-17. (ISSN

2645-8845)

http://dergipark.gov.tr/fujma/issue/38235/407148

60. Iampan A, Mosrijai P, Satirad A. Introducing partial transformation UP-

algebras. European Journal of Pure and Applied Mathematics 2018; 11(3): 876-

881. (ISSN 1307-5543)

https://www.ejpam.com/index.php/ejpam/article/view/3296


61. Sripaeng S, Tanamoon K, Iampan A. On anti Q-fuzzy UP-ideals and anti Q-

fuzzy UP-subalgebras of UP-algebras. Journal of Information and Optimization

Sciences 2018; 39(5): 1095-1127. (ISSN 0252-2667)

https://www.tandfonline.com/doi/abs/10.1080/02522667.2017.1292654

62. Songsaeng M, Iampan A. N -fuzzy UP-algebras and its level subsets. Journal

of Algebra and Related Topics 2018; 6(1): 1-24. (ISSN 2345-3931)

http://jart.guilan.ac.ir/article_3023_d550f339655e87cdab5f6b1b9915fa45.pdf

63. Iampan A. Introducing fully UP-semigroups. Discussiones Mathematicae -

General Algebra and Applications 2018; 38(2): 297-306. (ISSN 1509-9415)

http://www.discuss.wmie.uz.zgora.pl/al

64. Mosrijai P, Iampan A. Anti-type of hesitant fuzzy sets on UP-algebras. Eu-

ropean Journal of Pure and Applied Mathematics 2018; 11(4): 976-1002. (ISSN

1307-5543)


65. Dokkhamdang N, Kesorn A, Iampan A. Generalized fuzzy sets in UP-

algebras. Annals of Fuzzy Mathematics and Informatics 2018; 16(2): 171-190.

(ISSN 2093-9310)


66. Kawila K, Udomsetchai C, Iampan A. Bipolar fuzzy UP-algebras. Mathemati-

cal and Computational Applications 2018; 23(4): 69. (ISSN 2297-8747)

https://www.mdpi.com/2297-8747/23/4/69

67. Mosrijai P, Satirad A, Iampan A. New types of hesitant fuzzy sets on UP-

algebras. Mathematica Moravica 2018; 22(2): 29-39. (ISSN 1450-5932)

http://www.moravica.ftn.kg.ac.rs/Vol_22-2


68. Mosrijai P, Iampan A. Hesitant fuzzy soft sets over UP-algebras. Annals of

Fuzzy Mathematics and Informatics 2018; 16(3): 317-331. (ISSN 2093-9310)


2019 69. Satirad A, Mosrijai P, Iampan A. Generalized power UP-algebras. International

Journal of Mathematics and Computer Science 2019; 14(1): 17-25. (ISSN 1814-

0432)

http://ijmcs.future-in-tech.net/14.1/R-Iampan.pdf

70. Satirad A, Mosrijai P, Iampan A. Formulas for finding UP-algebras. Interna-

tional Journal of Mathematics and Computer Science 2019; 14(2): 403-409. (ISSN

1814-0432)

http://ijmcs.future-in-tech.net/14.2/R-Aiyared.pdf

71. Udten N, Songseang N, Iampan A. Translation and density of a bipolar-valued

fuzzy set in UP-algebras. Italian Journal of Pure and Applied Mathematics 2019;

41: 469-496. (ISSN 1126-8042)

http://ijpam.uniud.it/online_issue/201941/41-Iampan-Udten-Songseang.pdf

72. Mosrijai P, Iampan A. A new branch of bialgebraic structures: UP-bialgebras.

Journal of Taibah University for Science 2019; 13(1): 450-459. (ISSN 1658-3655)

https://www.tandfonline.com/doi/full/10.1080/16583655.2019.1592932

73. Iampan A. The UP-isomorphism theorems for UP-algebras. Discussiones

Mathematicae - General Algebra and Applications 2019; 39(1): 113-123. (ISSN

1509-9415)

http://www.discuss.wmie.uz.zgora.pl/al/

74. Jun YB, Iampan A. Comparative and allied UP-filters. Lobachevskii Journal of

Mathematics 2019; 40(1): 60-66. (ISSN 1995-0802)

https://link.springer.com/article/10.1134/S1995080219010086


75. Satirad A, Iampan A. Fuzzy soft sets over fully UP-semigroups. European

Journal of Pure and Applied Mathematics 2019; 12(2): 294-331. (ISSN 1307-

5543)


76. Jun YB, Lee KJ, Iampan A. Falling shadow theory applied to UP-algebras.

Thai Journal of Mathematics 2019; 17(1): 1-9. (ISSN 1686-0209)

http://thaijmath.in.cmu.ac.th/index.php/thaijmath/article/view/2829

77. Poungsumpao P, Kaijae W, Arayarangsi S, Iampan A. Fuzzy UP-ideals and

fuzzy UP-subalgebras of UP-algebras in term of level subsets. International Jour-

nal of Mathematics and Computer Science 2019; 14(3): 647-674. (ISSN 1814-

0432)

http://ijmcs.future-in-tech.net/14.3/R-Aiyared-Iampan.pdf

78. Jun YB, Iampan A. Shift UP-filters and decompositions of UP-filters in UP-

algebras. Missouri Journal of Mathematical Sciences 2019; 31(1): 36-45. (ISSN

0899-6180)

https://projecteuclid.org/euclid.mjms/1559181624

79. Jun YB, Iampan A. Implicative UP-filters. Afrika Matematika 2019; 30(7-8):

1093-1101. (ISSN 1012-9405)

https://link.springer.com/article/10.1007/s13370-019-00704-0

80. Satirad A, Iampan A. Fuzzy sets in fully UP-semigroups. Italian Journal of

Pure and Applied Mathematics 2019; 42: 539-558. (ISSN 1126-8042)

http://ijpam.uniud.it/online_issue/201942/47%20Iampan-Satirad.pdf

81. Rangsuk P, Huana P, Iampan A. Neutrosophic N -structures over UP-algebras.

Neutrosophic Sets and Systems 2019; 28: 87-127. (ISSN 2331-6055)

http://fs.unm.edu/NSS/NeutrosophicNstructures.pdf


82. Satirad A, Iampan A. Properties of operations for fuzzy soft sets over fully

UP-semigroups. International Journal of Analysis and Applications 2019; 17(5):

821-837. (ISSN 2291-8639)

http://www.etamaths.com/index.php/ijaa/article/view/1966

83. Thongarsa S, Burandate P, Iampan A. Some operations of fuzzy sets in UP-

algebras with respect to a triangular norm. Annals of Communications in Mathe-

matics 2019; 2(1): 1-10. (ISSN 2582-0818)

http://www.technoskypub.com/2019-v2-1/

84. Songsaeng M, Iampan A. Fuzzy proper UP-filters of UP-algebras. Honam

Mathematical Journal 2019; 41(3): 515-530. (ISSN 1225-293X)

http://hmj.honammath.or.kr

85. Satirad A, Iampan A. Topological UP-algebras. Discussiones Mathematicae -

General Algebra and Applications 2019; 39(2): 231-250. (ISSN 1509-9415)

http://www.discuss.wmie.uz.zgora.pl/al/

86. Burandate P, Thongarsa S, Iampan A. Fuzzy sets in UP-algebras with respect

to a triangular norm, Konuralp Journal of Mathematics 2019; 7(2): 410-432. (ISSN

2147-625X)

https://dergipark.org.tr/en/pub/konuralpjournalmath/issue/31493/556561

87. Songsaeng M, Iampan A. Neutrosophic set theory applied to UP-algebras,

European Journal of Pure and Applied Mathematics 2019; 12(4): 1382-1409.

(ISSN 1307-5543)


88. Thongngam N, Iampan A. A novel approach to intuitionistic fuzzy sets in UP-

algebras, Korean Journal of Mathematics 2019; 27(4): 1077-1108. (ISSN 1976-

8605)

http://kkms.org/index.php/kjm


2020 89. Mosrijai P, Iampan A. Some operations on hesitant fuzzy soft sets over UP-

algebras, Journal of Mathematics and Computer Science 2020; 20(2): 131-154.

(ISSN 2008-949X)

https://www.isr-publications.com/jmcs/volume-20/issue-2

90. Songsaeng M, Iampan A. Neutrosophic sets in UP-algebras by means of

interval-valued fuzzy sets, Journal of International Mathematical Virtual Institute

2020; 10(1): 93-122. (ISSN 2303-4866)

http://www.imvibl.org/journal/10_20_1/journal_imvi_10_2020_1_93_122.pdf

91. Songsaeng M, Iampan A. A novel approach to neutrosophic sets in UP-

algebras, Journal of Mathematics and Computer Science 2020; 21(1): 78-98.

(ISSN 2008-949X)

https://www.isr-publications.com/jmcs/volume-21/issue-1

92. Songsaeng M, Iampan A. Image and inverse image of neutrosophic cubic sets

in UP-algebras under UP-homomorphisms, International Journal of Neutrosophic

Science 2020; 3(2): 89-107. (ISSN 2690-6805)

http://americaspg.com/articleinfo/21/show/326

accepted 93. Klinseesook T, Bukok S, Iampan A. Rough set theory applied to UP-algebras.

Journal of Information and Optimization Sciences, accepted. (ISSN 0252-2667)

https://www.tandfonline.com

94. Iampan A. Multipliers and near UP-filters of UP-algebras, Journal of Discrete

Mathematical Sciences & Cryptography, accepted. (ISSN 0972-0529)

https://www.tandfonline.com/loi/tdmc20

95. Mosrijai P, Iampan A. Hesitant fuzzy soft sets over UP-algebras by means of

anti-type, Italian Journal of Pure and Applied Mathematics, accepted. (ISSN 1126-

8042)

http://ijpam.uniud.it/journal/home.html


96. Tacha N, Phayapsiang P, Iampan A. Length and mean fuzzy UP-subalgebras

of UP-algebras, Caspian Journal of Mathematical Sciences, accepted. (ISSN

1735-0611)

http://cjms.journals.umz.ac.ir

97. Taboon K, Butsri P, Iampan A. A cubic set theory approach to UP-algebras,

Journal of Interdisciplinary Mathematics, accepted. (ISSN 0972-0502)

https://www.tandfonline.com/toc/tjim20/current

98. Iampan A, Satirad A, Songsaeng M. A note on UP-hyperalgebras, Journal of

Algebraic Hyperstructures and Logical Algebras, accepted. (ISSN 2676-6000)

http://jahla.hatef.ac.ir

99. Iampan A, Romano DA. A generalization of UP-algebras: weak UP-algebras,

Songklanakarin Journal of Science and Technology, accepted. (ISSN 2408-1779)

http://rdo.psu.ac.th/sjstweb

100. Songsaeng M, Iampan A. Neutrosophic cubic set theory applied to UP-

algebras, Thai Journal of Mathematics, accepted. (ISSN 1686-0209)

http://thaijmath.in.cmu.ac.th

NATIONAL ARTICLES

2011 1. Iampan A. Generalized beauty: the square of the number of digits as 1 at all.

Naresuan Phayao Journal 2011; 4(2): 29-35. (ISSN 1906-2141)

http://journal.up.ac.th/files/journal_issue_list/1142_4.pdf

2012 2. Iampan A. Generalized beauty: the Pascal’s triangle and the power of 11. Thai

Journal of Science and Technology 2012; 1(2): 79-88. (ISSN 2286-7333)

http://www.tci-thaijo.org/index.php/tjst/article/view/12882/11555


3. Promwong N, Iampan A. Generalized beauty: the square of the numbers that

every digit as 3 (6) except the unit’s digit as 4 (7). Journal of Kanchanaburi Rajab-

hat University 2012; 1(1): 41-49. (ISSN 2286-7589)

http://www.kru.ac.th/th/upload/doc/959-journal-kru-1-1-2555.pdf

4. Boonruang R, Iampan A. Generalized beauty: the product of the number

12345679 and the positive integer divided by the number 9. Naresuan Phayao

Journal 2012; 5(3): 327-332. (ISSN 1906-2141)


5. Danmake D, Iampan A. Generalized beauty: the product of the number 143 and

the positive integer divided by the number that every digit as 7. Srinakharinwirot

Science Journal 2012; 28(2): 185-198. (ISSN 0857-1600) (JIF2011=0.063)

http://ejournals.swu.ac.th/index.php/ssj/article/view/2931

6. Nonkratok S, Iampan A. Generalized beauty: the sum of the square of the

numbers that every digit as 6 and the numbers that every digit as 6. The Science

Journal of Phetchaburi Rajabhat University 2012; 9(1): 80-90. (ISSN 1686-4530)

(JIF2011=0.043)

http://sci.pbru.ac.th/sci52/dmdocuments/Journal/55-SCI%20J%20of%20PBRU.pdf

7. Tilajai R, Iampan A. Generalized beauty: the product of the numbers that every

digit as 9 and the 1-digit numbers. SKRU Academic Journal 2012; 5(2): 71-80.

(ISSN 1906-5000)

http://regis.skru.ac.th/web/skrujournal/

8. Iampan A. The expansion of knowledge of the Green’s relations. Science Jour-

nal Ubon Ratchathani University (ฉบับพิเศษ) 2012; 2: 41-51. (ISSN 2229-1199)

http://www.scjubu.sci.ubu.ac.th/th/document/articles/vol02/thai_v02_5_fulltext.pdf

9. Chomchuen T, Iampan A. Generalized beauty: the product of the two digit num-

ber and the number that every digit as 1. Research Journal of Pibulsongkram Ra-

jabhat University 2012; 8(15-16): 1-10. (ISSN 1689-9974)

http://research.psru.ac.th/∼rdi/page2.php


2013 10. Muangma A, Iampan A. Generalized beauty: the product of the arranged num-

ber by increasing from number 1 to the left and the number 9. Journal of Science

and Technology, Ubon Ratchathani University 2013; 15(1): 75-83. (ISSN 1685-

7941)

http://www.ubu.ac.th/ubu_center/files_up/08f2013041716051351.pdf

11. Pholasa N, Iampan A. Generalized beauty: beginning of the group of remain-

der numbers. Naresuan Phayao Journal 2013; 6(1): 25-30. (ISSN 1906-2141)

(JIF2012=0.109)


12. Kasornprom W, Iampan A. Generalized beauty: the square of the number that

every digit as 9. Academic Journal: Uttaradit Rajabhat University 2013; 8(1): 49-

63. (ISSN 1686-4409)

http://research.uru.ac.th/vsc/uploadfile/08815082709.pdf

13. Krutthamongkon M, Iampan A. Generalized beauty: the product of 76923 and

the multiple of 13. Thai Science and Technology Journal 2013; 21(4): 384-390.

(ISSN 0858-4435) (JIF2011=0.032)

http://tstj.research.tu.ac.th/Issue21no4.html

14. Huan-arom N, Iampan A. Generalized beauty: the product of any integer and

the many digit number in which every digit is the same. Thaksin University Journal

2013; 16(1): 51-58. (ISSN 0859-9807) (JIF2011=0.162)

http://rms.rdi.tsu.ac.th/ejournal/

15. Chomchuen T, Iampan A. Generalized beauty: the product of the three and

four digit number and the many digit number that every digit as 1. Sakon Nakhon

Rajabhat University Journal 2013; 5(10): 61-71. (ISSN 1906-5965)

http://rdi.snru.ac.th/UserFiles/File/5-10.pdf


16. Iampan A. Generalized beauty: numbers of digits as 1 at all and linear

equations. KKU Science Journal 2013; 41(4): 919-927. (ISSN 0125-2364)

(JIF2011=0.069)

http://202.28.94.204/Dean/sci_journal/web/book/41_4/41_4.pdf

17. Muangma A, Iampan A. Generalized beauty: defining the many digit number

that any digit as an integer. Academic Journal: Uttaradit Rajabhat University 2013;

8(2): 48-58. (ISSN 1686-4409)

http://research.uru.ac.th/vsc/uploadfile/inside.pdf

18. Jaimeesukyingnak S, Iampan A. Generalized beauty: amazing multiples of

1089. Journal of Kanchanaburi Rajabhat University 2013; 2(2): 41-51. (ISSN

2286-7589)

http://www.kru.ac.th/th/upload/doc/1507-journal_kru-2-2-2556.pdf

19. Thichakorn S, Iampan A. Generalized beauty: the product of the many digit

number that every digit as 9 and any positive integer. Journal of Western Rajabhat

Universities 2013; 8(1): 43-53. (ISSN 1905-6583) (JIF2011=0.034)

http://research.npru.ac.th/journal/index.html

2014 20. Kanlaya A, Iampan A. Generalized beauty: many digit number that contains

digits 0, 1 and 9. Journal of Science and Technology, Rajabhat Rambhai Barni

Research Journal 2014; 8(1): 97-104. (ISSN 1906-327X)

http://www.research.rbru.ac.th/journal/

21. Chumpoorat K, Iampan A. Generalized beauty: the product of the number

that every digit as the digit number 1 and the multiple of the digit number 9. SKRU

Academic Journal 2014; 7(1): 64-74. (ISSN 1906-5000)

http://regis.skru.ac.th/web/skrujournal/journal7-1/7.pdf


22. Chaiyen K, Iampan A. Generalized beauty: the multiple of digit number 9 by

the arranged number by decreasing from digit number 9 to the right and the number

that every digit as digit number 8. Phuket Rajabhat University Academic Journal

2014; 10(1): 116-129. (ISSN 1905-162x)

http://www.pkru.ac.th/graduate/journals/43-journals/342-y10-1.html

23. Sakarunchai R, Iampan A. Generalized beauty: algebraic relations between

the arranged number by increasing from digit number 1 to the right and the ar-

ranged number by decreasing from digit number 9 to the right. Journal of Yala Ra-

jabhat University Humanities and Social Science 2014; 9(1): 43-56. (ISSN 1905-

2383)

http://www.yru.ac.th/e-journal

24. Loawtaew S, Iampan A. Generalized beauty: the product of the arranged num-

ber by increasing to the left by odd number and the digit number 9. SDU Research

Journal Social Science and Humanities 2014; 10(3): 241-254. (ISSN 1905-2847)

http://research.dusit.ac.th/new/e-Journal/inner-detail.php?inid=23&page=1&type=b

25. Yodyoi S, Iampan A. Generalized beauty: the product of the digit number 9 and

the arranged number increasing to the left by even number. Journal of Science and

Technology Kasetsart University 2014; 3(1): 42-50. (ISSN 2286-6558)

http://www.re.kps.ku.ac.th/e-journal/index.php/year-3/year-3-no-1.html

26. Thongrak S, Iampan A. Generalized beauty: beginning of the ring of remain-

der numbers. Naresuan Phayao Journal 2014; 7(1): 85-90. (ISSN 1906-2141)

(JIF2012=0.109)


27. Baiya S, Iampan A. Generalized beauty: multiple of the number that every

digit is the same except the first and last digits as 1. Srinakharinwirot Science

Journal 2014; 30(1): 27-40. (ISSN 0857-1600) (JIF2012=0.068)

http://ejournals.swu.ac.th/index.php/ssj/article/view/4321/4202


28. Ratreesane W, Iampan A. Generalized beauty: the product of 9 and the ar-

ranged number by increasing to the left by multiple of 3. Thai Science and Tech-

nology Journal 2014; 22(4): 474-481. (ISSN 0858-4435) (JIF2011=0.032)

http://tci-thaijo.org/index.php/tstj/article/view/19561/17161

29. Jaiorn Y, Ngamsong Y, Iampan A. Generalized beauty: the product of two

numbers that every digit is 1. Naresuan University Journal: Science and Technol-

ogy 2014; 22(2): 12-21. (ISSN 0858-7418)

http://www.journal.nu.ac.th/index.php/NUJournal/article/view/618/544

30. Theukaew N, Somjanta J, Iampan A. Generalized beauty: the sum of the

square of the numbers that every digit is 3 and the numbers that every digit is 2.

Journal of Science and Technology Mahasarakham University 2014; 33(6): 731-

738. (ISSN 1686-9664)

http://6www.tci-thaijo.org/index.php/scimsujournal/index

2015 31. Tohmi S, Iampan A. Generalized beauty: the difference of the remainder num-

ber that contains two integers and the multiple of the digit number 9, Phuket Ra-

jabhat University Academic Journal 2015; 11(1): 146-156. (ISSN 1905-162x)

http://www.pkru.ac.th/graduate/journals/43-journals/344-y11-1.html

32. Kumpangkeaw P, Intasan R, Iampan A. Generalized beauty: sum of the mul-

tiple of 9 with the arranged numbers by increasing from 1 of the left and the right

to the middle and the arranged numbers by increasing from the middle 1 to the left

and the right. Thai Journal of Science and Technology 2015; 4(1): 1-13. (ISSN

2286-7333)

https://www.tci-thaijo.org/index.php/tjst/article/view/31054/26782

33. Kreangsanuk P, Iamsaart P, Iampan A. Generalized beauty: an n-digit number

with 1’s as all its digits and an (n+2)-digit number with n’s as its first and last digits

and 1’s as all inner n digits. Hatyai Academic Journal 2015; 13(1): 1-12. (ISSN

1686-1868)

http://www.hu.ac.th/ejournal2/


34. Sawika K, Kaewwasri A, Iampan A. Generalized beauty: the product of num-

bers that every digit is 2 and numbers that every digit is 5. Journal of Yala Rajabhat

University Humanities and Social Science 2015; 10(1): 29-45. (ISSN 1905-2383)

http://research.yru.ac.th/e-journal/index.php/journal/article/view/149/174

35. Prommaruk P, Iampan A. Generalized beauty: the sum of the product of any

integer and the digit number 9 and the sum of the same integer and the digit num-

ber 9. Journal of Kanchanaburi Rajabhat University 2015; 4(1): 110-117. (ISSN

2286-7589)

http://www.kru.ac.th/journal/administrator/upload/doc/1574-4-1-58.pdf

36. Poungsumpao P, Kaijae W, Arayarangsi S, Iampan A. Generalized beauty: the

product of the digit number 8 and the arranged number by decreasing from digit

number 8 to the right. Journal of Science and Technology Kasetsart University

2015; 4(3): 51-61. (ISSN 2286-6558)

http://www.re.kps.ku.ac.th/e-journal/index.php/sci-y4-3.html

2016 37. Kesornprom S, Tunvirat C, Iampan A. Generalized beauty: the quotient of the

number that every digit is 1 by 37 and 3. Academic Journal: Uttaradit Rajabhat

University 2016; 11(1): 245-258. (ISSN 1686-4409)

http://research.uru.ac.th/vsc/uploadfile/06616032848.pdf

38. Tanamoon K, Prasong A, Iampan A. Generalized beauty: the sum of the num-

bers in a hockey stick on the Pascal’s triangle. SDU Research Journal Sciences

and Technology 2016; 9(2): 193-204. (ISSN 1906-3334)

http://research.dusit.ac.th/new/upload/file/cfb4762ca6a592051be45666dcf55330.pdf

39. Chauboonkerd C, Atsathi T, Iampan A. Generalized beauty: the relationship of

the sum of the three numbers with three sets of highest digit is 2,3,7 1,5,6 and 4,8,9

respectively. RMUTSB Academic Journal 2016; 4(1): 1-10. (ISSN 2286-9638)

http://www.journal.rmutsb.ac.th/th/data_news/file/rmutsb-journal-20160804-pdf-737.pdf


2018 40. Phitchayachomchuen N, Iampan A. Generalized beauty: the calculation of the

powers of double digits. Journal of Science and Technology Kasetsart University

2018; 7(1): 25-35. (ISSN 2286-6558)

http://www.re.kps.ku.ac.th/e-journal/index.php/sci-y7-1.html

CONFERENCES

2003 1. 8th Annual Meeting in Mathematics 2003 (Oral Presentations)

Iampan A, Siripitukdet M. "On Minimal and Maximal Ordered Left Ideals in po-

Γ- Semigroup", 22-23 May 2003, King Mongkut’s University of Technology

Thonburi.

2004 2. 9th Annual Meeting in Mathematics 2004 (Oral Presentations)

Iampan A, Siripitukdet M. "On Semilattice Congruences in po-Γ-Semigroups", 19-

20 May 2004, Chiang Mai University.

2006 3. 5th Conference for Young Algebraists in Thailand 2006 (Oral Presentations)

Iampan A, Siripitukdet M. "On the n-Prime Ideals in po-Γ-Semigroups", 15-17

March 2006, Silpakorn University Sanamchan Palace Campus.

4. 11th Annual Meeting in Mathematics 2006 (Oral Presentations)

Iampan A, Siripitukdet M. "On the Ideal Extensions in po-Γ-Semigroups", 18-19

May 2006, Chulalongkorn University.

2007 5. 1st Naresuan Science Conference 2007 (Oral Presentations)

Iampan A, Siripitukdet M. "On the Ordered Ideal Extensions in po-Γ-Semigroups",

15-16 March 2007, Naresuan University.

6. 3rd Naresuan Research Conference 2007 (Oral Presentations)

Iampan A, Siripitukdet M. "The Green-Kehayopulu Relations in le-Γ-Semigroups",

28-29 July 2007, Naresuan University.

2008 7. Uttaradit Rajabhat University (Oral Presentations)

Iampan A. "Semigroups and Γ-Semigroups", 1-2 August 2008, Uttaradit Rajabhat

University.

2009 8. 2nd Naresuan Science Conference 2009 (Oral Presentations)

Iampan A, Siripitukdet M. "The Least Regular Order with respect to a Regular

Congruence on Ordered Γ-Semigroups", 9-10 March 2009, Naresuan University.

2013 9. 5th Science Research Conference 2013 (Poster Presentations)

Iampan A, Siripitukdet M. "Describing Green’s Relations in Ordered Γ-Groupoids

using a new concept: Fuzzy Subsets", 4-5 March 2013, University of Phayao.

BOOKS


2010 ทฤษฎีเซตเชิงสัจพจน์ (Axiomatic Set Theory) ISBN 978-616-468-868-1

2011 คณิตศาสตร์เบื้องต้น (ฉบับสไลด์) (Introductory Mathematics)

แคลคูลัส (ฉบับสไลด์) (Calculus)

2012 พีชคณิตนามธรรม 1 (Abstract Algebra I) ISBN 978-616-474-328-1

2017 พีชคณิตยูพี (UP-Algebras) ISBN 978-616-455-870-0

comingsoon

พีชคณิตนามธรรม 2 (Abstract Algebra II)

ทฤษฎีกรุป (Group Theory)

STUDENTS

2010 1. Nuttida Uthtakung (B.Sc./On prime and irreducible generalized bi-ideals of

semigroups)

2011 2. Nanthaporn Kornthorng (B.Sc./A note on right full k-ideals of seminearrings)

3. Rattiya Boonruang (B.Sc./The Baer radical of rings in term of prime and

semiprime generalized bi-ideals)

2012 4. Aphisit Muangma (B.Sc./P -regular nearrings characterized by their bi-ideals)

5. Teerayut Chomchuen (B.Sc./On properties of generalized bi-Γ-ideals of Γ-

semirings)

2013 6. Arunothai Kanlaya (B.Sc./Coincidences of different types of fuzzy ideals in or-

dered Γ-semigroups)

7. Pachara Jailoka (B.Sc./Minimality and maximality of ordered quasi-ideals in or-

dered ternary semigroups)

8. Suthin Thongrak (B.Sc./Characterizations of ordered semigroups by the prop-

erties of their ordered (m,n) quasi-ideals)

2014 9. Jaruwat Somjanta, Natthanicha Thuekaew, Praprisri Kumpeangkeaw

(B.Sc./Fuzzy sets in UP-algebras)


10. Bodin Kesorn, Khanrudee Maimun, Watchara Ratbandan (B.Sc./Intuitionistic

fuzzy sets in UP-algebras)

11. Kaewta Sawika, Rossukon Intasan, Arocha Kaewwasri (B.Sc./Derivations of

UP-algebras)

2015 12. Polatip Poungsumpao, Waraphorn Kaijae, Saranya Arayarangsi (B.Sc./UP-

algebras characterized by their (anti-)fuzzy UP-ideals and (anti-)fuzzy UP-

subalgebras)

13. Kanlaya Tanamoon, Sarinya Sripaeng (B.Sc./Q-fuzzy sets in UP-algebras)

2016 14. Tanintorn Guntasow, Supanat Sajak, Apirat Jomkham (B.Sc./Fuzzy transla-

tions of a fuzzy set in UP-algebras)

15. Nawaphat Iam-art, Theerawat Tippanya, Ponpot Moonfong (B.Sc./A new

derivations of UP-algebras by means of UP-endomorphisms)

16. Phakawat Mosrijai, Wassana Kamti, Akarachai Satirad (B.Sc./Hesitant fuzzy

sets on UP-algebras)

2017 17. Napharat Udten, Natthanan Songseang (B.Sc./Translations of a bipolar-valued

fuzzy set in UP-algebras)

18. Korawut Kawila, Chaiphon Udomsetchai (B.Sc./Bipolar fuzzy UP-algebras)

19. Theeyarat Klinseesook, Sukhontha Bukok (B.Sc./Rough set theory applied to

UP-algebras)

20. Metawee Songsaeng (B.Sc./N -fuzzy UP-algebras and level subsets)

21. Noppharat Dokkhamdang, Akekarin Kesorn (B.Sc./Generalized fuzzy sets in

UP-algebras)

2018 22. Phakawat Mosrijai (M.Sc./Hesitant fuzzy soft sets over UP-algebras)

23. Akarachai Satirad (M.Sc./Fuzzy soft sets over fully UP-semigroups)

24. Korawit Taboon, Phatchara Butsri (B.Sc./A cubic set theory approach to UP-

algebras)

25. Narupon Tacha, Phongsakon Phayapsiang (B.Sc./Length and mean fuzzy UP-

subalgebras of UP-algebras)

26. Pakpimon Burandate, Sawittree Thongarsa (B.Sc./Fuzzy sets in UP-algebras

with respect to a triangular norm)

27. Phattharaphon Rangsuk, Pattarin Huana (B.Sc./Neutrosophic N -structures

over UP-algebras)

2019 28. Metawee Songsaeng (M.Sc./Neutrosophic cubic set theory applied to UP-

algebras)

29. Phonthita Kaewprasert, Phattharaphon Inthiban, Wanvalee Ditepang (B.Sc./A

novel extension of cubic sets in UP-algebras: intuitionistic cubic sets)

30. Siriwan Pawai, Tararat Khamsang (B.Sc./Valuations and their generalizations

for UP-algebras)


31. Ketsuree Kwanmueang, Orathai Kong-iw (B.Sc./Union and intersection-soft

sets in UP-algebras)

AWARDS AND HONORS

2009 ผลงานวิจัยโดดเด่นคณะวิทยาศาสตร์ ภาควิชาคณิตศาสตร์ | Year 2008From: Faculty of Science, Naresuan UniversityPublication: Siripitukdet M, Iampan A. On the ordered n-prime ideals in ordered

Γ-semigroups. Communications of the Korean Mathematical Society 2008; 23(1):

19-27.

Web Link: http://www.sci.nu.ac.th/rs/good-rs-2008/math.html

2010 รางวัลจำนวนบทความวิจัยที่ได้รับการตีพิมพ์สูงสุดในรอบปี 2008-2009 ระดับนานาชาติFrom: School of Science and Technology, Naresuan Phayao University

ผลงานวิจัยโดดเด่นคณะวิทยาศาสตร์ ผลงานตีพิมพ์ระดับนานาชาติ | Year 2009From: Faculty of Science, Naresuan University

Publication: Siripitukdet M, Iampan A. On ordered ideal extensions in po-Γ-

semigroups. Southeast Asian Bulletin of Mathematics 2009; 33(3): 543-550.

Web Link: http://www.sci.nu.ac.th/rs/good-rs-2009/

Who’s Who in the World 2011 (28th Edition)

From: Marquis Who’s Who, USAWeb Link: https://cgi.marquiswhoswho.com/OnDemand/Default.aspx?last_name=iampan

2014 ผลงานวิจัยที่ตีพิมพ์เผยแพร่ ประเภทบทความวิชาการสูงสุด ในปีการศึกษา 2555From: School of Science, University of Phayao

งานวิจัยที่นำไปใช้ประโยชน์มากที่สุด ในปีการศึกษา 2555From: School of Science, University of Phayao



งานวิจัยที่นำไปใช้ประโยชน์สูงสุด ในปีการศึกษา 2556From: School of Science, University of Phayao

งานวิจัยที่บูรณาการกับพันธกิจหลักของคณะวิทยาศาสตร์มากที่สุด ในปีการศึกษา 2556From: School of Science, University of Phayao


งานวิจัยที่นำไปใช้ประโยชน์สูงสุด ในปีการศึกษา 2557From: School of Science, University of Phayao

บุคลากรสายวิชาการดีเด่นอันดับ 1 ประจำปี 2559From: University of Phayao


2018 ศิษย์เก่าดีเด่น คณะวิทยาศาสตร์ มหาวิทยาลัยนเรศวร ปีการศึกษา 2561From: Faculty of Science, Naresuan University

อาจารย์ที่มีความโดดเด่นในด้านการเขียนบทความวิจัยตีพิมพ์ (วารสารนานาชาติ)ประเภทจำนวนบทความวิจัยสูงสุด ประจำปีการศึกษา 2559From: School of Science, University of Phayao

2019 เป็นบุคลากรสร้างช่ือเสียงให้คณะวิทยาศาสตร์ ประจำปีการศึกษา 2560From: School of Science, University of Phayao


มีความโดดเด่นในด้านการเขียนบทความวิจัยตีพิมพ์ (วารสารนานาชาติ)ประเภทจำนวนบทความวิจัยสูงสุด ประจำปีการศึกษา 2560From: School of Science, University of Phayao

2020 อาจารย์ที่มีความโดดเด่นในด้านการตีพิมพ์เผยแพร่ผลงานวิจัยในวารสารระดับนานาชาติสูงสุด ประจำปีการศึกษา 2561From: School of Science, University of Phayao

UPDATED

Friday 8th May, 2020; 04:53

ผู้ช่วยศาสตราจารย์ ดร.อัยเรศ เอ่ียมพันธ์Assistant Professor Dr. Aiyared Iampan


Documents

A. Iampan Aiyared Iampan · • Algebraic Theory of Semigroups, Ternary Semigroups and Γ-Semigroups • Lattices and Ordered Algebraic Structures • Fuzzy Algebraic Structures •