PhD Hashem Esmaeim Bordbar

PhD Hashem Esmaeim Bordbar
no.: 53934 source: ARIS

researcher – active in research organisation
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Research activity

Code Science Field Subfield
1.01.00  Natural sciences and mathematics  Mathematics   
1.01.04  Natural sciences and mathematics  Mathematics  Algebra 
Keywords
Commutative Algebra, Homological Algebra, Category Theory, Lattice Theory, Ordered Algebra, Hypercompositional Algebra, Coding Theory.
Bibliography Representative bibliographic units | Personal | COBISS+
source: COBISS
source: SICRIS
Evaluation (metodology)
Evaluation of bibliographic research performance indicators according to ARIS methodology
source: COBISS
source: ARIS
Points
1,671.78
A''
27.8
A'
1,014.75
A1/2
1,108.87
CI10
229
CImax
61
h10
7
A1
5.9
A3
0.01
Data for the last 5 years (citations for the last 10 years) on October 15, 2025; Data for score A3 calculation refer to period 2020-2024 (2023)
Data for ARIS tenders ( 23.05.2022 – Target research programmes, archive )
Citations Citations for bibliographic records in COBIB.SI that are linked to records in citation databases
source: WoS source: Scopus source: COBISS
Database Linked records Citations Pure citations Average pure citations
WoS 42  213  131  3.12 
Scopus 42  336  222  5.29 
Doctoral dissertations and other final papers Show
Obtaining results now
source: COBISS
Employments
source: ARIS
Type of employment Research org. Research group
Full time employment (100%, RD:100%)  University of Nova Gorica  Center za informacijske tehnologije in uporabno matematiko (Slovene) 
ARIS research and infrastructure programmes Legend
source: ARIS
no. Code Title Period Head
1. P2-0103  Knowledge Technologies   1/1/2022 - 12/31/2027 PhD Sašo Džeroski   6,232 
Biography
I have worked on various branches of algebra throughout my academic career. My research began with Commutative Algebra, Homological Algebra, and Category Theory, approached from the perspective of geometrical algebras during my master's studies. During my Ph.D., I focused on hypercompositional algebraic structures and ordered algebra, with the latter drawing heavily from mathematical logic. In my postdoctoral research, I explored the connections between algebraic structures and coding theory. Currently, I continue my work in algebraic coding theory, specifically studying algebraic structures in arbitrary binary block codes to develop efficient encoding and decoding methods.
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