activity
20092024
most citedMaltsev digraphs have a majority polymorphism

24 citations · 51 across the 16 of their papers we have counts for

collaborators

19 papers

cs.CC2024

The Rise of Plurimorphisms: Algebraic Approach to Approximation

Libor Barto, Silvia Butti, Alexandr Kazda +2

Following the success of the so-called algebraic approach to the study of decision constraint satisfaction problems (CSPs), exact optimization of valued CSPs, and most recently pro…

math.RA2021

The local-global property for G-invariant terms

Alexandr Kazda, Michael Kompatscher

For some Maltsev conditions it is enough to check if a finite algebra satisfies locally on subsets of bounded size, in order to decide, whether sati…

cs.CC2021★ 3 cited

Small Promise CSPs that reduce to large CSPs

Alexandr Kazda, Peter Mayr, Dmitriy Zhuk

For relational structures A, B of the same signature, the Promise Constraint Satisfaction Problem PCSP(A,B) asks whether a given input structure maps homomorphically to A or does n…

math.RA2020

Deciding the existence of quasi weak near unanimity terms in finite algebras

Alexandr Kazda

We show that for a fixed positive integer k one can efficiently decide if a finite algebra A admits a k-ary weak near unanimity operation by looking at the local behavior of the te…

math.RA2019

Existence of cube terms in finite algebras

Alexandr Kazda, Dmitriy Zhuk

We study the problem of whether a given finite algebra with finitely many basic operations contains a cube term; we give both structural and algorithmic results. We show that if su…

math.LO2019

Deciding the existence of minority terms

Alexandr Kazda, Jakub Opršal, Matt Valeriote +1

This paper investigates the computational complexity of deciding if a given finite idempotent algebra has a ternary term operation that satisfies the minority equations $m(y,x,…