Ternary Kulakov Algebras With an Elementary Identity Full article
Journal |
Siberian Advances in Mathematics
ISSN: 1055-1344 , E-ISSN: 1934-8126 |
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Output data | Year: 2025, Volume: 35, Number: 2, Pages: 156–166 Pages count : 11 DOI: 10.1134/S1055134425020075 | ||||
Tags | Kulakov algebraic system, Kulakov algebra, many-sorted algebra, physical structure, theory of physical structures, group, bounded sharply n-transitive group, measure theory. | ||||
Authors |
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Affiliations |
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Funding (1)
1 | Sobolev Institute of Mathematics | FWNF-2022-0009 |
Abstract:
We introduce Kulakov algebraic systems and construct examples on the basis of known
physical laws. We introduce a ternary Kulakov algebraic system of rank (m, n, ) that satisfies
the axioms of a physical structure. We construct a new solution of rank (2, 2, 2) that is different
from the previously known one. With the use of known binary physical structures, we construct new
ternary physical structures.
Cite:
Neshchadim M.V.
, Simonov A.A.
Ternary Kulakov Algebras With an Elementary Identity
Siberian Advances in Mathematics. 2025. V.35. N2. P.156–166. DOI: 10.1134/S1055134425020075 Scopus РИНЦ
Ternary Kulakov Algebras With an Elementary Identity
Siberian Advances in Mathematics. 2025. V.35. N2. P.156–166. DOI: 10.1134/S1055134425020075 Scopus РИНЦ
Original:
Нещадим М.В.
, Симонов А.А.
Тернарные алгебры Кулакова с элементарным тождеством
Математические труды. 2025. Т.28. №1. С.113–133. DOI: 10.25205/1560-750X-2025-28-1-113-133 РИНЦ
Тернарные алгебры Кулакова с элементарным тождеством
Математические труды. 2025. Т.28. №1. С.113–133. DOI: 10.25205/1560-750X-2025-28-1-113-133 РИНЦ
Dates:
Submitted: | Oct 28, 2024 |
Accepted: | Dec 19, 2024 |
Published print: | Aug 6, 2025 |
Published online: | Aug 6, 2025 |
Identifiers:
Scopus: | 2-s2.0-105012757122 |
Elibrary: | 82714812 |
Citing:
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