New sufficient conditions for Hamiltonian paths
New sufficient conditions for Hamiltonian paths
A Hamiltonian path in a graph is a path involving all the vertices of the graph. In this paper, we revisit the famous Hamiltonian path problem and present new sufficient conditions for the existence of a Hamiltonian path in a graph.
Technology, Shortest path problem, Science, Graph, Longest path problem, FOS: Mathematics, Hamiltonian path, Graph Labeling and Dimension Problems, Hamiltonian path problem, T, Q, Graph Spectra and Topological Indices, Mathematical optimization, R, Path (computing), Computer science, Programming language, Computational Theory and Mathematics, Combinatorics, Graph Theory, Computer Science, Physical Sciences, Medicine, Geometry and Topology, Mathematics, Research Article, Graph Theory and Algorithms, Hamiltonian (control theory)
Technology, Shortest path problem, Science, Graph, Longest path problem, FOS: Mathematics, Hamiltonian path, Graph Labeling and Dimension Problems, Hamiltonian path problem, T, Q, Graph Spectra and Topological Indices, Mathematical optimization, R, Path (computing), Computer science, Programming language, Computational Theory and Mathematics, Combinatorics, Graph Theory, Computer Science, Physical Sciences, Medicine, Geometry and Topology, Mathematics, Research Article, Graph Theory and Algorithms, Hamiltonian (control theory)
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