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  1. No Access

    Article

    Cluster Editing for Multi-Layer and Temporal Graphs

    Motivated by the recent rapid growth of research for algorithms to cluster multi-layer and temporal graphs, we study extensions of the classical Cluster Editing problem. In Multi-Layer Cluster Editing we receive ...

    Jiehua Chen, Hendrik Molter, Manuel Sorge, Ondřej Suchý in Theory of Computing Systems (2024)

  2. No Access

    Chapter and Conference Paper

    The Complexity of Cluster Vertex Splitting and Company

    Clustering a graph when the clusters can overlap can be seen from three different angles: We may look for cliques that cover the edges of the graph with bounded overlap, we may look to add or delete few edges ...

    Alexander Firbas, Alexander Dobler in SOFSEM 2024: Theory and Practice of Comput… (2024)

  3. Article

    Open Access

    The Complexity of Routing Problems in Forbidden-Transition Graphs and Edge-Colored Graphs

    The notion of forbidden-transition graphs allows for a robust generalization of walks in graphs. In a forbidden-transition graph, every pair of edges incident to a common vertex is permitted or forbidden; a walk ...

    Thomas Bellitto, Shaohua Li, Karolina Okrasa, Marcin Pilipczuk in Algorithmica (2023)

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    Chapter and Conference Paper

    Planarizing Graphs and Their Drawings by Vertex Splitting

    The splitting number of a graph \(G=(V,E)\) G = ...

    Martin Nöllenburg, Manuel Sorge in Graph Drawing and Network Visualization (2023)

  5. No Access

    Article

    Packing Directed Cycles Quarter- and Half-Integrally

    The celebrated Erdős-Pósa theorem states that every undirected graph that does not admit a family of k vertex-disjoint cycles contains a feedback vertex set (a set of vertices hitting all cycles in the graph) of ...

    Tomáš Masařík, Irene Muzi, Marcin Pilipczuk, Paweł Rzążewski, Manuel Sorge in Combinatorica (2022)

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    Chapter and Conference Paper

    Constant Congestion Brambles in Directed Graphs

    The Directed Grid Theorem, stating that there is a function f such that a directed graph of directed treewidth at least f(k) contains a directed grid of size at least k as a butterfly minor, after being a conject...

    Tomáš Masařík, Marcin Pilipczuk, Paweł Rzążewski in Extended Abstracts EuroComb 2021 (2021)

  7. No Access

    Chapter and Conference Paper

    On (Coalitional) Exchange-Stable Matching

    We study , which Alcalde [Economic Design, 1995] introduced as an alternative solution concept for matching markets involving property rights, such as assigning persons to ...

    Jiehua Chen, Adrian Chmurovic, Fabian Jogl, Manuel Sorge in Algorithmic Game Theory (2021)

  8. No Access

    Article

    Efficient algorithms for measuring the funnel-likeness of DAGs

    We propose funnels as a new natural subclass of DAGs. Intuitively, a DAG is a funnel if every source-sink path can be uniquely identified by one of its arcs. Funnels are an analogue to trees for directed graph...

    Marcelo Garlet Millani, Hendrik Molter in Journal of Combinatorial Optimization (2020)

  9. No Access

    Article

    The Minimum Feasible Tileset Problem

    We introduce and study the Minimum Feasible Tileset problem: given a set of symbols and subsets of these symbols (scenarios), find a smallest possible number of pairs of symbols (tiles) such that each scenario ca...

    Yann Disser, Stefan Kratsch, Manuel Sorge in Algorithmica (2019)

  10. No Access

    Chapter and Conference Paper

    Your Rugby Mates Don’t Need to Know Your Colleagues: Triadic Closure with Edge Colors

    Given an undirected graph  \(G=(V,E)\) the NP-hard Strong Triadic Closure (STC) problem asks for a labeling of the edg...

    Laurent Bulteau, Niels Grüttemeier, Christian Komusiewicz in Algorithms and Complexity (2019)

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    Chapter and Conference Paper

    Efficient Algorithms for Measuring the Funnel-Likeness of DAGs

    Funnels are a new natural subclass of DAGs. Intuitively, a DAG is a funnel if every source-sink path can be uniquely identified by one of its arcs. Funnels are an analog to trees for directed graphs that is mo...

    Marcelo Garlet Millani, Hendrik Molter, Rolf Niedermeier in Combinatorial Optimization (2018)

  12. No Access

    Chapter and Conference Paper

    The Parameterized Complexity of Centrality Improvement in Networks

    The centrality of a vertex v in a network intuitively captures how important v is for communication in the network. The task of improving the centrality of a vertex has many applications, as a higher centrality o...

    Clemens Hoffmann, Hendrik Molter in SOFSEM 2018: Theory and Practice of Comput… (2018)

  13. No Access

    Article

    On Kernelization and Approximation for the Vector Connectivity Problem

    In the Vector Connectivity problem we are given an undirected graph \(G=(V,E)\) ...

    Stefan Kratsch, Manuel Sorge in Algorithmica (2017)

  14. No Access

    Article

    Adapting the Bron–Kerbosch algorithm for enumerating maximal cliques in temporal graphs

    Dynamics of interactions play an increasingly important role in the analysis of complex networks. A modeling framework to capture this is temporal graphs which consist of a set of vertices (entities in the net...

    Anne-Sophie Himmel, Hendrik Molter, Rolf Niedermeier in Social Network Analysis and Mining (2017)

  15. No Access

    Chapter and Conference Paper

    The Complexity of Routing with Few Collisions

    We study the computational complexity of routing multiple objects through a network in such a way that only few collisions occur: Given a graph G with two distinct terminal vertices and two positive integers p an...

    Till Fluschnik, Marco Morik, Manuel Sorge in Fundamentals of Computation Theory (2017)

  16. No Access

    Chapter and Conference Paper

    Assessing the Computational Complexity of Multi-layer Subgraph Detection

    Multi-layer graphs consist of several graphs (layers) over the same vertex set. They are motivated by real-world problems where entities (vertices) are associated via multiple types of relationships (edges in ...

    Robert Bredereck, Christian Komusiewicz, Stefan Kratsch in Algorithms and Complexity (2017)

  17. Chapter and Conference Paper

    Twins in Subdivision Drawings of Hypergraphs

    Visualizing hypergraphs, systems of subsets of some universe, has continuously attracted research interest in the last decades. We study a natural kind of hypergraph visualization called subdivision drawings. Din...

    René van Bevern, Iyad Kanj in Graph Drawing and Network Visualization (2016)

  18. No Access

    Article

    On the Parameterized Complexity of Computing Balanced Partitions in Graphs

    A balanced partition is a clustering of a graph into a given number of equal-sized parts. For instance, the Bisection problem asks to remove at most k edges in order to partition the vertices into two equal-sized...

    René van Bevern, Andreas Emil Feldmann, Manuel Sorge in Theory of Computing Systems (2015)

  19. No Access

    Chapter and Conference Paper

    Finding Connected Subgraphs of Fixed Minimum Density: Implementation and Experiments

    We consider the following problem. Given a graph and a rational number  \(\mu \) ,

    Christian Komusiewicz, Manuel Sorge, Kolja Stahl in Experimental Algorithms (2015)

  20. No Access

    Chapter and Conference Paper

    The Minimum Feasible Tileset Problem

    We consider the Minimum Feasible Tileset problem: Given a set of symbols and subsets of these symbols (scenarios), find a smallest possible number of pairs of symbols (tiles) such that each scenario can be formed...

    Yann Disser, Stefan Kratsch, Manuel Sorge in Approximation and Online Algorithms (2015)

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