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Source: Прикладная дискретная математика. 2022. № 58. С. 31-39
Type: статьи в журналах
Date: 2022
Description:
We study systems of equations over graphs, posets and matroids. We give the criteria when a direct power of such algebraic structures is equationally Noetherian. Moreover, we prove that any direct pow
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Source: Прикладная дискретная математика. 2021. № 53. С. 5-11
Type: статьи в журналах
Date: 2021
Description:
For a semigroup S (group G) we study relational equations and describe all semigroups S with equationally Noetherian direct powers. It follows that any group G has equationally Noetherian direct power
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Source: Прикладная дискретная математика. 2017. № 38. С. 49-56
Type: статьи в журналах
Date: 2017
Description:
Equations over finite linearly ordered semilattices are studied. It is assumed that the order of a semilattice is not less than the number of variables in an equation. For any equation t(X) = s(X), we
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