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In other words, if the number of mislabeled vertices is bounded, an isomorphism can be found in time quadratic in the total number of vertices. As a ...
For similarity measures of labeled and unlabeled graphs, we study the complexity of the graph isomorphism problem for pairs of input graphs which are close ...
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For similarity measures of labeled and unlabeled graphs, we study the complexity of the graph isomorphism problem for pairs of input graphs which are close ...
It is shown that for every fixed integer k, the algorithm solving the graph isomorphism problem for pairs of input graphs which are close with respect to ...
Abstract. For similarity measures of labeled and unlabeled graphs, we study the complexity of the graph isomorphism problem for pairs of.
For similarity measures of labeled and unlabeled graphs, we study the complexity of the graph isomorphism problem for pairs of input graphs which are close ...
Isomorphism of (mis)Labeled Graphs. from calcworkshop.com
Feb 28, 2021 · Isomorphic graphs may appear different but have the same number of vertices, edges, degree sequence, and edge connectivity.
For similarity measures of labeled and unlabeled graphs, we study the complexity of the graph isomorphism problem for pairs of input graphs which are close ...
Sep 7, 2015 · I want two labeled graphs to be considered equivalent if their underlying unlabeled graphs are isomorphic and vertices in the same position have equivalent ...
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