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Prove that a graph on $n$ vertices with $c$ components has at least $n-c$ edges.

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#graph-theory
457
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What are some good examples of "almost" isomorphic graphs?

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#graph-theory #graph-isomorphism
191
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Three Coloring of a Graph

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#graph-theory
524
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Maximum number of edges in a planar balanced bipartite graph

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#graph-theory #planar-graphs #bipartite-graphs
49
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Algorithm To Disjointly Divide a Graph

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#graph-theory #clustering
625
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Extension of Peterson Theorem with exactly k exceptions.

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#graph-theory #integer-programming #matching-theory
318
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Regular graph adjacency matrix limit property

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#graph-theory #spectral-graph-theory
561
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Tree branching factor and depth

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#calculus #graph-theory
131
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Prove that $G$ is $K_4$-minor free

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#graph-theory
276
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Is there an algorithm/method for actually drawing Van Kampen diagrams?

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#abstract-algebra #group-theory #graph-theory #algorithms #group-presentation
8.3k
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How many labellings are there for a tree on 7 vertices?

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#graph-theory #trees
396
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Given is a binary relation. Determine the Hasse diagram for it and two upper bounds

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#combinatorics #discrete-mathematics #graph-theory #relations #order-theory
34
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theorem; 3-edge-colorability requires a 1-factorization

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#graph-theory
130
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Network Science: Terminology for graphs with different kinds of edges

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#graph-theory #reference-request #terminology #network
393
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Polynomials for Bicubic Planar Dessin d'Enfants

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#graph-theory #riemann-surfaces

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