Let $G$ be a graph and $A$ is a subset of vertex set of $G$. $A$ is said to be independent if for any $x, y \in A$, $(x,y) \notin E(G)$, i.e $x$ and $y$ not connected by an edge. Further A is said to be maximal independent if A is not contained in any other independent set. Does anyone knows about any software with the help of that we can compute all the maximal independent set of a graph $G$ or any one provide me a any programing code for that. I know little bit about Matlab and C++.
2026-04-24 12:56:32.1777035392
maximal independent set in a graph
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I think Cliquer can do the work.
Note that, cliques are the dual of independent sets.