activity
20162023
most citedConcave connection cost Facility Location and the Star Inventory Routing problem

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

collaborators

8 papers

cs.LG2023

Pathway: a fast and flexible unified stream data processing framework for analytical and Machine Learning applications

Michal Bartoszkiewicz, Jan Chorowski, Adrian Kosowski +8

We present Pathway, a new unified data processing framework that can run workloads on both bounded and unbounded data streams. The framework was created with the original motivatio…

cs.DS2023

Submodularity Gaps for Selected Network Design and Matching Problems

Martin Böhm, Jarosław Byrka, Mateusz Lewandowski +1

Submodularity in combinatorial optimization has been a topic of many studies and various algorithmic techniques exploiting submodularity of a studied problem have been proposed. It…

cs.DS2020

Dense Steiner problems: Approximation algorithms and inapproximability

Marek Karpinski, Mateusz Lewandowski, Syed Mohammad Meesum +1

The Steiner Tree problem is a classical problem in combinatorial optimization: the goal is to connect a set of terminals in a graph by a tree of minimum size. Karpinski and…

cs.DS2019

PTAS for Steiner Tree on Map Graphs

Jarosław Byrka, Mateusz Lewandowski, Syed Mohammad Meesum +2

We study the Steiner tree problem on map graphs, which substantially generalize planar graphs as they allow arbitrarily large cliques. We obtain a PTAS for Steiner tree on map grap…

cs.DS2019★ 3 cited

Concave connection cost Facility Location and the Star Inventory Routing problem

Jarosław Byrka, Mateusz Lewandowski

We study a variant of the uncapacitated facility location problem (UFL), where connection costs of clients are defined by (client specific) concave nondecreasing functions of the c…

cs.CC2018

Tight Approximation Ratio for Minimum Maximal Matching

Szymon Dudycz, Mateusz Lewandowski, Jan Marcinkowski

We study a combinatorial problem called Minimum Maximal Matching, where we are asked to find in a general graph the smallest that can not be extended. We show that this problem is…