Results 31 to 40 of about 11,002 (236)
Logical Equivalences, Homomorphism Indistinguishability, and Forbidden Minors [PDF]
, 2023 Two graphs $G$ and $H$ are homomorphism indistinguishable over a class of graphs $\mathcal{F}$ if for all graphs $F \in \mathcal{F}$ the number of homomorphisms from $F$ to $G$ is equal to the number of homomorphisms from $F$ to $H$.
Seppelt, Tim, Seppelt, Tim Frederik
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Universal mapping properties of some pseudovaluation domains and related quasilocal domains
International Journal of Mathematics and Mathematical Sciences, 2006 If (R,M) and (S,N) are quasilocal (commutative integral) domains and f:R→S is a (unital) ring homomorphism, then f is said to be a strong local homomorphism (resp., radical local homomorphism) if f(M)=N (resp., f(M)⊆N and for each x∈N, there exists a
Ahmed Ayache +2 more
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Topology optimization for two-dimensional structures using boundary cycles in homology theory
Mechanical Engineering Journal, 2022 Various prominent methods for structural topology optimization have been developed, especially since the late 1980s when the homogenization method was proposed.
Yasuhiko NAKANISHI
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Pták homomorphism theorem revisited [PDF]
, 1989 summary:Rodrigues’ extension (1989) of the classical Pták’s homomorphism theorem to a non-necessarily locally convex setting stated that a nearly semi-open mapping between a semi-B-complete space and an arbitrary topological vector space is semi-open. In
López Pellicer, M. +3 more
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Factoring Continuous Characters Defined on Subgroups of Products of Topological Groups
Axioms, 2021 This study is on the factorization properties of continuous homomorphisms defined on subgroups (or submonoids) of products of (para)topological groups (or monoids).
Mikhail G. Tkachenko
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Maximal Homomorphism in Fundamental Theorem of Homomorphism Semiring
, 2021 Semiring is a generalization of ring. Some concepts in ring can be developed in semiring. The contructions of quotient semiring requires a specific ideal, namely Q-ideal.
Khurul Wardati +2 more
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Simplifications of homomorphisms
Information and Control, 1978 The notion of a simplification of a homomorphism is introduced and investigated. Its usefulness is demonstrated in providing rather short proofs of the following results: (i) Given an arbitrary homomorphism h and arbitrary words x, y it is decidable whether or not there exists an integer n such that hn(x) = hn(y). (ii) Given an arbitrary homomorphism h
Andrzej Ehrenfeucht, Grzegorz Rozenberg
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The Complexity of Homomorphism Reconstructibility [PDF]
, 2023 Representing graphs by their homomorphism counts has led to the beautiful theory of homomorphism indistinguishability in recent years. Moreover, homomorphism counts have promising applications in database theory and machine learning, where one would like
Seppelt, Tim +4 more
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Journal of Functional AnalysisWe introduce and study a notion of pureness for *-homomorphisms and, more generally, for cpc. order-zero maps. After providing several examples of pureness, such as "$\mathcal{Z}$-stable"-like maps, we focus on the question of when pure maps factor through a pure C*-algebra.
Bosa, Joan, Vilalta Vila, Eduard
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Journal of Combinatorial Theory, Series B, 2016 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Laura Mancinska, David E. Roberson
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