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Computer Science

D-Index
60
Citations
11999
World Ranking
3287
National Ranking
153

Overview

Dániel Marx is affiliated with Saarland University in Germany and specializes in the field of Computer Science, with a primary focus on Computational Theory and Mathematics. Their scholarly work extends across several subfields including Computer Networks and Communications, Artificial Intelligence, Discrete Mathematics and Combinatorics, and Electrical and Electronic Engineering.

Their research topics cover a range of areas related to graph theory and algorithmic complexity. Specifically, these include:

  • Advanced Graph Theory Research
  • Complexity and Algorithms in Graphs
  • Optimization and Search Problems
  • Algorithms and Data Compression
  • Graph Labeling and Dimension Problems
  • Limits and Structures in Graph Theory
  • Constraint Satisfaction and Optimization

Dániel Marx has contributed to several recent publications in reputable venues. Noteworthy papers include:

  • Optimal Parameterized Algorithms for Planar Facility Location Problems Using Voronoi Diagrams, 2022, ACM Transactions on Algorithms
  • A Framework for Exponential-Time-Hypothesis--Tight Algorithms and Lower Bounds in Geometric Intersection Graphs, 2020, SIAM Journal on Computing
  • Subexponential Parameterized Algorithms for Planar and Apex-Minor-Free Graphs via Low Treewidth Pattern Covering, 2022, SIAM Journal on Computing
  • Tight Bounds for Planar Strongly Connected Steiner Subgraph with Fixed Number of Terminals (and Extensions), 2020, SIAM Journal on Computing
  • Almost Tight Lower Bounds for Hard Cutting Problems in Embedded Graphs, 2021, Journal of the ACM

The scientist frequently publishes in various venues, with multiple contributions to:

  • arXiv (Cornell University)
  • Leibniz-Zentrum für Informatik (Schloss Dagstuhl)
  • Algorithmica
  • SIAM Journal on Computing
  • ACM Transactions on Algorithms

Collaborative work is a significant part of their research activity. Frequent co-authors include:

  • Philipp Schepper
  • Roohani Sharma
  • Daniel Neuen
  • Jacob Focke
  • Barış Can Esmer

Best Publications

  • Parameterized Algorithms

    Marek Cygan;Fedor V. Fomin;Lukasz Kowalik;Daniel Lokshtanov

  • Lower bounds based on the Exponential Time Hypothesis

    Daniel Lokshtanov;Dániel Marx;Saket Saurabh

  • Parameterized graph separation problems

    Dániel Marx

  • Parameterized Complexity and Approximation Algorithms

    Dániel Marx

  • GRAPH COLOURING PROBLEMS AND THEIR APPLICATIONS IN SCHEDULING

    Dániel Marx

  • Can You Beat Treewidth

    Dániel Marx

  • On Problems as Hard as CNF-SAT

    Marek Cygan;Holger Dell;Daniel Lokshtanov;Dániel Marx

  • On the Optimality of Planar and Geometric Approximation Schemes

    D. Marx

  • Tractable Hypergraph Properties for Constraint Satisfaction and Conjunctive Queries

    Dániel Marx

  • A parameterized view on matroid optimization problems

    Dániel Marx

  • Size Bounds and Query Plans for Relational Joins

    A. Atserias;M. Grohe;D. Marx

  • Size Bounds and Query Plans for Relational Joins

    Albert Atserias;Martin Grohe;Dániel Marx

  • Finding topological subgraphs is fixed-parameter tractable

    Martin Grohe;Ken-ichi Kawarabayashi;Dániel Marx;Paul Wollan

  • Constraint solving via fractional edge covers

    Martin Grohe;Dániel Marx

  • Approximating fractional hypertree width

    Dániel Marx

  • On tree width, bramble size, and expansion

    Martin Grohe;Dániel Marx

  • Bin packing with fixed number of bins revisited

    Klaus Jansen;Stefan Kratsch;DáNiel Marx;Ildikó Schlotter

  • Finding small separators in linear time via treewidth reduction

    Dáaniel Marx;Barry O'sullivan;Igor Razgon

  • Known algorithms on graphs of bounded treewidth are probably optimal

    Daniel Lokshtanov;Dániel Marx;Saket Saurabh

  • Constraint Solving via Fractional Edge Covers

    Martin Grohe;Dániel Marx

  • Fixed-Parameter Tractability of Multicut Parameterized by the Size of the Cutset

    Dániel Marx;Igor Razgon

  • Slightly Superexponential Parameterized Problems

    Daniel Lokshtanov;Dániel Marx;Saket Saurabh

Frequent Co-Authors

MohammadTaghi Hajiaghayi
MohammadTaghi Hajiaghayi University of Maryland, College Park
Daniel Lokshtanov
Daniel Lokshtanov University of California, Santa Barbara
Michał Pilipczuk
Michał Pilipczuk University of Warsaw
Marek Cygan
Marek Cygan University of Warsaw
Saket Saurabh
Saket Saurabh Institute of Mathematical Sciences
Martin Grohe
Martin Grohe RWTH Aachen University
Fedor V. Fomin
Fedor V. Fomin University of Bergen
Philip N. Klein
Philip N. Klein Brown University
Hans L. Bodlaender
Hans L. Bodlaender Utrecht University

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