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pro vyhledávání: '"Matthew Valeriote"'
Autor:
Emil Kiss, Matthew Valeriote
Publikováno v:
Logical Methods in Computer Science, Vol Volume 3, Issue 2 (2007)
Constraint languages that arise from finite algebras have recently been the object of study, especially in connection with the Dichotomy Conjecture of Feder and Vardi. An important class of algebras are those that generate congruence distributive var
Externí odkaz:
https://doaj.org/article/eb4e1915556b43c0a4235e1ea1510093
Autor:
Matthew Valeriote, Alexandr Kazda
Publikováno v:
The Journal of Symbolic Logic. 85:539-562
In this paper we investigate the computational complexity of deciding if a given finite algebraic structure satisfies a fixed (strong) Maltsev condition $\Sigma$. Our goal in this paper is to show that $\Sigma$-testing can be accomplished in polynomi
Publikováno v:
SIAM Journal on Computing. 48:1022-1045
For each finite relational structure $A$, let $CSP(A)$ denote the CSP instances whose constraint relations are taken from $A$. The resulting family of problems $CSP(A)$ has been considered heavily in a variety of computational contexts. In this artic
Publikováno v:
Canadian Mathematical Bulletin
Canadian mathematical bulletin, 2020, Vol.63(3), pp.577-591 [Peer Reviewed Journal]
Canadian mathematical bulletin, 2020, Vol.63(3), pp.577-591 [Peer Reviewed Journal]
This paper investigates the computational complexity of deciding if a given finite idempotent algebra has a ternary term operation $m$ that satisfies the minority equations $m(y,x,x)\approx m(x,y,x)\approx m(x,x,y)\approx y$. We show that a common po
We consider the following practical question: given a finite algebra [Formula: see text] in a finite language, can we efficiently decide whether the variety generated by [Formula: see text] has a difference term? We answer this question (positively)
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::d16e999393625b1e51cdf71ba21c344a
Publikováno v:
Order. 36:65-76
This paper investigates the computational complexity of deciding if a given finite algebra is an expansion of a semilattice. In general this problem is known to be EXP-TIME complete, and we show that even for idempotent algebras, this problem remains
Publikováno v:
Algebra universalis. 76:293-300
We show that the Maltsev product of two idempotent varieties of algebras that have n-ary and m-ary near unanimity terms, respectively, will have a near unanimity term of arity n + m − 1 We also show that in general no lower arity near unanimity ter
Autor:
Matthew Valeriote, Ross Willard
Publikováno v:
Bulletin of the London Mathematical Society. 46:870-880
One of the important classes of varieties identified in tame congruence theory is the class of varieties which are n-permutable for some n .I n this paper, we prove two results: (1) for every n> 1, there is a polynomial-time algorithm that, given a f
Autor:
Matthew Valeriote
Publikováno v:
Bull. Symbolic Logic 19, iss. 1 (2013), 127-134
Publikováno v:
FOCS
For a finite relational structure A, let CSP(A) denote the CSP instances whose constraint relations are taken from A. The resulting family of problems CSP(A) has been considered heavily in a variety of computational contexts. In this article, we cons