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20172022
most citedTime Complexity of Constraint Satisfaction via Universal Algebra

5 citations · 6 across the 4 of their papers we have counts for

collaborators

6 papers

cs.CC20221 cited

Computational Short Cuts in Infinite Domain Constraint Satisfaction

Peter Jonsson, Victor Lagerkvist, Sebastian Ordyniak

A backdoor in a finite-domain CSP instance is a set of variables where each possible instantiation moves the instance into a polynomial-time solvable class. Backdoors have found ma…

cs.CC2022

A Multivariate Complexity Analysis of Qualitative Reasoning Problems

Leif Eriksson, Victor Lagerkvist

Qualitative reasoning is an important subfield of artificial intelligence where one describes relationships with qualitative, rather than numerical, relations. Many such reasoning…

cs.CC2019

On the Strength of Uniqueness Quantification in Primitive Positive Formulas

Victor Lagerkvist, Gustav Nordh

Uniqueness quantification () is a quantifier in first-order logic where one requires that exactly one element exists satisfying a given property. In this paper we invest…

cs.DS2018

Which NP-Hard SAT and CSP Problems Admit Exponentially Improved Algorithms?

Victor Lagerkvist, Magnus Wahlström

We study the complexity of SAT() problems for potentially infinite languages closed under variable negation (sign-symmetric languages). Via an algebraic connection, this red…

cs.CC2017

Kernelization of Constraint Satisfaction Problems: A Study through Universal Algebra

Victor Lagerkvist, Magnus Wahlström

A kernelization algorithm for a computational problem is a procedure which compresses an instance into an equivalent instance whose size is bounded with respect to a complexity par…

cs.CC20175 cited

Time Complexity of Constraint Satisfaction via Universal Algebra

Peter Jonsson, Victor Lagerkvist, Biman Roy

The exponential-time hypothesis (ETH) states that 3-SAT is not solvable in subexponential time, i.e. not solvable in O(c^n) time for arbitrary c > 1, where n denotes the number of…