Search Results - "Kasymov, N. Kh"

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  1. 1

    Computably Separable Models by Kasymov, N. Kh, Ibragimov, F. N.

    “…We provide fundamental results of the structural theory of computably separable models and consider applications of this theory to the theory of effective…”
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    Journal Article
  2. 2

    Lower Semilattices of Separable Congruences of Numbered Algebras by Kasymov, N. Kh, Morozov, A. S.

    Published in Siberian mathematical journal (01-07-2023)
    “…Under study are the closure properties for various classes of separable congruences (in particular, of equivalences) of numbered algebras on the natural…”
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    Journal Article
  3. 3

    Separable Algorithmic Representations of Classical Systems and their Applications by Kasymov, N. Kh, Dadazhanov, R. N., Ibragimov, F. N.

    “…The main results of the theory of separable algorithmic representations of classical algebraic systems are presented. The most important classes of such…”
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  4. 4

    Uniformly Computably Separable Algebras with Effectively Splittable Families of Negative Congruences by Dadazhanov, R. N., Kasymov, N. Kh, Khodzhamuratova, I. A.

    Published in Siberian mathematical journal (2022)
    “…We characterize uniformly computably separable algebras with effectively splittable families of negative congruences and study certain properties similar to…”
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    Journal Article
  5. 5

    Topological Spaces Over Algorithmic Representations of Universal Algebras by Kasymov, N. Kh, Khodzhamuratova, I. A.

    “…In this paper, we examine topological spaces that can be effectively defined over factor sets modulo equivalences on the set of natural numbers. We formulate a…”
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  6. 6

    Structures of Degrees of Negative Representations of Linear Orders by Kasymov, N. Kh, Dadazhanov, R. N., Djavliev, S. K.

    Published in Russian mathematics (01-12-2021)
    “…The structures of partially ordered sets of degrees of negative and positive representability of linear orders are studied. The focus is on the negative…”
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  7. 7

    Separable Enumerations of Division Rings and Effective Embeddability of Rings Therein by Kasymov, N. Kh, Ibragimov, F. N.

    Published in Siberian mathematical journal (2019)
    “…We prove the negativity of separable enumerations of division rings and establish that the effective embeddability of a commutative integral domain in a…”
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  8. 8

    T1-Separable Numberings of Subdirectly Indecomposable Algebras by Kasymov, N. Kh, Morozov, A. S., Khodzhamuratova, I. A.

    Published in Algebra and logic (2021)
    “…We prove the existence of a natural subclass of subdirectly indecomposable algebras all of whose Hausdorff numberings are negative. We also construct a T 1…”
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  9. 9

    Negative Dense Linear Orders by Kasymov, N. Kh, Dadazhanov, R. N.

    Published in Siberian mathematical journal (01-11-2017)
    “…Considering dense linear orders, we establish their negative representability over every infinite negative equivalence, as well as uniformly computable…”
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  10. 10

    Logical Specifications of Effectively Separable Data Models by Kasymov, N. Kh

    Published in Russian mathematics (01-06-2024)
    “…It is established that any effectively separable many-sorted universal algebra has an enrichment that is the only (up to isomorphism) model constructed from…”
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  11. 11

    Homomorphisms onto effectively separable algebras by Kasymov, N. Kh

    Published in Siberian mathematical journal (2016)
    “…We study variations of the concept of separable enumeration and, basing on that, describe a series of algorithmic and algebraic concepts. In this framework we…”
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  12. 12

    SEPARABLE NUMBERINGS OF SUBDIRECTLY INDECOMPOSABLE ALGEBRAS by Kasymov, N. Kh, Morozov, A.S, Khodzhamuratova, I.A

    Published in Algebra and logic (01-09-2021)
    “…We prove the existence of a natural subclass of subdirectly indecomposable algebras all of whose Hausdorff numberings are negative. We also construct a…”
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  13. 13

    Definability of Linear Orders over Negative Equivalences by Kasymov, N. Kh, Morozov, A. S.

    Published in Algebra and logic (01-03-2016)
    “…We study linear orders definable over negative and positive equivalences and their computable automorphisms. Special attention is paid to equivalences like η (…”
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