Minimum partition into plane subgraphs: the CG:SHOP challenge 2022
From MaRDI portal
Publication:6579770
DOI10.1145/3604907MaRDI QIDQ6579770
Phillip Keldenich, Dominik Krupke, Stefan Schirra, Sándor P. Fekete
Publication date: 26 July 2024
Published in: ACM Journal of Experimental Algorithmics (Search for Journal in Brave)
graph coloringcomputational geometryintersection graphsgeometric optimizationalgorithm engineeringplane subgraphsCG:SHOP
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Quantum annealing of the graph coloring problem
- Exact weighted vertex coloring via branch-and-price
- Using tabu search techniques for graph coloring
- An evolutionary approach with diversity guarantee and well-informed grouping recombination for graph coloring
- A memetic algorithm for graph coloring
- A new \textsf{DSATUR}-based algorithm for exact vertex coloring
- An algorithm for drawing general undirected graphs
- Hybrid evolutionary algorithms for graph coloring
- On Monte Carlo tree search for weighted vertex coloring
- Optimality clue for graph coloring problem
- A hybrid approach for exact coloring of massive graphs
- A graph coloring heuristic using partial solutions and a reactive tabu scheme
- An exact method for graph coloring
- A branch-and-cut algorithm for graph coloring
- Exact Solution of Graph Coloring Problems via Constraint Programming and Column Generation
- A survey on vertex coloring problems
- A graph coloring algorithm for large scheduling problems
- A Pruning Procedure for Exact Graph Coloring
- New methods to color the vertices of a graph
- A Column Generation Approach for Graph Coloring
- Small Maximal Independent Sets and Faster Exact Graph Coloring
- An Improved DSATUR‐Based Branch‐and‐Bound Algorithm for the Vertex Coloring Problem
- Plane Spanning Trees in Edge-Colored Simple Drawings of $$K_{n}$$
- 2-Opt Moves and Flips for Area-optimal Polygonizations
- An upper bound for the chromatic number of a graph and its application to timetabling problems
- The smallest hard-to-color graph for algorithm DSATUR
- Computing optimal hypertree decompositions with SAT
- Shadoks Approach to Low-Makespan Coordinated Motion Planning
- Conflict-based local search for minimum partition into plane subgraphs (CG challenge)
- Local search with weighting schemes for the CG:SHOP 2022 competition (CG challenge)
- SAT-based local search for plane subgraph partitions (CG challenge)
- Conflict optimization for binary CSP applied to minimum partition into plane subgraphs and graph coloring
Related Items (2)
Conflict optimization for binary CSP applied to minimum partition into plane subgraphs and graph coloring ⋮ SAT-boosted tabu search for coloring massive graphs
This page was built for publication: Minimum partition into plane subgraphs: the CG:SHOP challenge 2022