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20082026
most citedExponential-Time Approximation of Hard Problems

19 citations · 218 across the 100 of their papers we have counts for

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Showing 2023 · cs.DSShow all

6 papers · 2 filters

cs.DS2023

Parameterized Complexity of MinCSP over the Point Algebra

George Osipov, Marcin Pilipczuk, Magnus Wahlström

The input in the Minimum-Cost Constraint Satisfaction Problem (MinCSP) over the Point Algebra contains a set of variables, a collection of constraints of the form , ,…

cs.DS2023

Max Weight Independent Set in sparse graphs with no long claws

Tara Abrishami, Maria Chudnovsky, Cemil Dibek +2

We revisit the recent polynomial-time algorithm for the MAX WEIGHT INDEPENDENT SET (MWIS) problem in bounded-degree graphs that do not contain a fixed graph whose every component i…

cs.DS2023★ 1 cited

Sparse induced subgraphs in P_6-free graphs

Maria Chudnovsky, Rose McCarty, Marcin Pilipczuk +2

We prove that a number of computational problems that ask for the largest sparse induced subgraph satisfying some property definable in CMSO2 logic, most notably Feedback Vertex Se…

cs.DS2023

Parameterized Complexity Classification for Interval Constraints

Konrad K. Dabrowski, Peter Jonsson, Sebastian Ordyniak +3

Constraint satisfaction problems form a nicely behaved class of problems that lends itself to complexity classification results. From the point of view of parameterized complexity,…

cs.DS2023★ 5 cited

Maximum Weight Independent Set in Graphs with no Long Claws in Quasi-Polynomial Time

Peter Gartland, Daniel Lokshtanov, Tomáš Masařík +3

We show that the Maximum Weight Independent Set problem (MWIS) can be solved in quasi-polynomial time on -free graphs (graphs excluding a fixed graph as an induced subgraph)…

cs.DS2023

Planar and Minor-Free Metrics Embed into Metrics of Polylogarithmic Treewidth with Expected Multiplicative Distortion Arbitrarily Close to 1

Vincent Cohen-Addad, Hung Le, Marcin Pilipczuk +1

We prove that there is a randomized polynomial-time algorithm that given an edge-weighted graph excluding a fixed-minor on vertices and an accuracy parameter $\varepsil…