May 11, 2020 · We give an exponential-time approximation scheme for this problem which is faster than the best known algorithm for the exact problem.
Nov 12, 2021 · We give an exponential-time approximation scheme for this problem which is faster than the best known algorithm for the exact problem.
The fastest known algorithm for counting independent sets is due to Gaspers and Lee [11], with running time O ( 2 0.3022 n ) , where n denotes the number of ...
Aug 26, 2021 · The problem of approximately counting the independent sets of a bipartite graph, denoted. #BIS, is a canonical problem in approximate counting.
We give an exponential-time approximation scheme for this problem which is faster than the best known algorithm for the exact problem. The running time of our ...
Faster Exponential-time Algorithms for Approximately Counting ...
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Counting the independent sets of a graph is a classical #P-complete problem, even in the bipartite case. We give an exponential-time approximation scheme ...
Approximately counting independent sets in dense bipartite graphs via subspace enumeration · Mathematics, Computer Science. arXiv.org · 2023.
Sep 3, 2021 · Faster exponential-time algorithms for approximately counting independent sets. Leslie Ann Goldberg, John A Lapinskas, David Richerby.
Mar 13, 2012 · What algorithms/mathematical techniques are available to exactly/approximately count number of independent sets?
Dec 24, 2019 · Fix any constant ϵ>0 and consider the Independent Set problem restricted to graphs of tree width at most nlog2(1+ϵ)=Θ(ϵn), where n is the number ...
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