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- Scheduling, Map Coloring, and Graph Coloring
- Oriented Coloring on Recursively Defined Digraphs
- Finding Cliques in Simulated Social Networks Using Graph Coloring Technique
- Lecture 15: May 20 15.1 Planar Graph Coloring
- The Notorious Four-Color Problem
- Vertex Coloring
- II Graph Isomorphism Cayley's Formula Planar Graphs Is K5 Planar?
- Graph Coloring: History, Results and Open Problems
- The Maximum Clique Problems with Applications to Graph Coloring Qinghua Wu
- Zero-Forcing, Treewidth, and Graph Coloring
- CYCLEWIDTH: an ANALOGY of TREEWIDTH 1 Introduction
- Lecture 15 1 Overview 2 Graph Coloring
- Graph 3-Colouring Is NP-Complete
- Lecture 5 1 Vertex-Coloring
- In Search of the Densest Subgraph
- NP Completeness • Tractability • Polynomial Time Stephen Cook Leonid Levin Richard Karp • Computation Vs
- Generalized Powers of Graphs and Their Algorithmic Use
- Polynomial Graph-Colorings
- Arxiv:1407.1482V8 [Cs.CC] 15 Feb 2016 Solvable; in Contrast, the Problem for General Graphs Is NP-Complete [74]
- Tight Bounds for Online Edge Coloring
- Nonrepetitive Graph Colouring
- Kempe's Graph-Coloring Algorithm
- Graph Coloring Problems
- A Constructive Arboricity Approximation Scheme
- Msc in Applied Mathematics
- On the 4-Color Theorem for Signed Graphs Arxiv:1906.05638V1
- Chapter 8 Local Graph Algorithms
- Graph Coloring with Local and Global Constraints
- Tree-Coloring Problems of Bounded Treewidth Graphs
- On the Complexity of Some Colorful Problems Parameterized by Treewidth ?
- Pseudoforest Partitions and the Approximation of Connected Subgraphs of High Density
- Distributed Degree Splitting, Edge Coloring, and Orientations ∗
- Problems of Unknown Complexity
- Topology and the Four Color Theorem
- Graph Coloring on the GPU
- CSC 373: Algorithm Design and Analysis Lecture 15
- 10.8 Graph Coloring
- H-Free Coloring on Graphs with Bounded Tree-Width
- COLORED GRAPHS and THEIR PROPERTIES 1. Introduction This
- Graph Coloring, Perfect Graphs 1 Introduction to Graph Coloring
- Arxiv:1910.10364V3 [Cs.DS] 28 May 2020 Ter Between Vertex Cover and Clique-Width
- A Study on Graph Coloring Bharathi S N Assistant Professor GFGC, Kadugudi, Bengaluru
- The Four Color Theorem
- Vertex Coloring
- Exact Bounds for Distributed Graph Colouring
- New Graph Coloring Algorithms
- Distributed Graph Coloring
- Weighted Coloring in Trees∗
- Grundy Distinguishes Treewidth from Pathwidth
- A Graph Coloring Algorithm for Large Scheduling Problems*
- Algorithms for Polynomial Instances of Graph Coloring
- Graph Coloring
- Canonical Forms, Over-Coloring, and Polytime Graph Isomorphism
- Graphs Part Two
- Arxiv:1412.1581V1 [Math.CO] 4 Dec 2014 Comparability Graph of a Rooted Tree [31]
- Finer Tight Bounds for Coloring on Clique-Width
- Cryptanalysis and Improvements on Some Graph-Based Authentication
- The Complexity of Generalized Graph Colorings
- Allocating Radio Frequencies Using Graph Coloring
- About Treedepth and Related Notions
- On the Computational Hardness of Graph Coloring
- The Clique-Partitioning Problem*
- Graph Coloring, Vertex Coloring
- Clustered Graph Coloring and Layered Treewidth∗
- Parameterized Complexity of Coloring Problems: Treewidth Versus Vertex Cover✩
- ID 202 Find the Maximum Clique by Graph Coloring Using Heuristic
- Acyclic and Star Colorings of Cographs∗
- NP Completeness • Tractability • Polynomial Time Stephen Cook Leonid Levin Richard Karp • Computation Vs
- Logic Programming with Max-Clique and Its Application to Graph Coloring (Tool Description)∗
- Coloring Problems in Graph Theory Kevin Moss Iowa State University
- Graph Theory, an Antiprism Graph Is a Graph That Has One of the Antiprisms As Its Skeleton
- Four Color Theorem
- Coloring Graphs Having Few Colorings Over Path Decompositions∗