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20112026
most citedExtending Partial Representations of Subclasses of Chordal Graphs

8 citations · 36 across the 49 of their papers we have counts for

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cs.DS2026

On the Complexity of Forcing and Anti-Forcing Minimum Cuts

Tatsuya Gima, Yasuaki Kobayashi, Hiraku Morimoto +1

For an instance of a combinatorial optimization problem, a \emph{forcing set} is a set of elements such that there is a unique optimal solution including it. Symmetrically, an \emp…

cs.DS2026

Complexity of induced subgraph isomorphism and maximum common induced subgraph parameterized by cluster vertex deletion number

Tomohiro Koana, Soh Kumabe, Yota Otachi

We study the parameterized complexity of Induced Subgraph Isomorphism (ISI) and Maximum Common Induced Subgraph (MCIS) with respect to the cluster vertex deletion number . For I…

cs.DM2026

3-packings in Triangulations: Algorithms, bounds, and Complexity

Prosenjit Bose, Anil Maheshwari, Bobby Miraftab +1

We study -packings in plane triangulations for the three-vertex graphs . For a graph , let denote the maximum size of an -packing in…

math.CO2026

Treewidth of the toroidal grid

Tatsuya Gima, Hiraku Morimoto, Yuto Okada +1

In this paper, we show that the treewidth of the toroidal grid is for all . This closes the gap between the previously known upper bound of (Ell…

cs.DS2026

Biclique Reconfiguration in Bipartite Graphs

Yota Otachi, Emi Toyoda

We prove that Balanced Biclique Reconfiguration on bipartite graphs is PSPACE-complete. This implies the PSPACE-completeness of the spanning variant of Subgraph Reconfiguration und…

cs.DS2026

Spanning tree congestion of proper interval graphs

Yota Otachi

We show that the spanning tree congestion problem is NP-complete even on proper interval graphs with linear clique-width at most 4 and diameter 3. By slightly modifying the reducti…

math.CO2026

On Edge-Disjoint Maximal Outerplanar Graphs

Yuto Okada, Yota Otachi, Lena Volk

We provide two constructions for edge-disjoint maximal outerplanar graphs on every number of vertices. The bound on the minimum number of vertices is tight. These c…