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Exact exponential algorithms
Exact exponential algorithms Page 1 80 coMMunicATions of ThE AcM | MARCh 2013 | Vol. 56
| No. 3 review articles Exact Exponential Algorithms of non-parameterized instances of intractable …
| No. 3 review articles Exact Exponential Algorithms of non-parameterized instances of intractable …
Classical simulation of short-time quantum dynamics
Recent progress in the development of quantum technologies has enabled the direct
investigation of the dynamics of increasingly complex quantum many-body systems. This …
investigation of the dynamics of increasingly complex quantum many-body systems. This …
Algorithmic pirogov-sinai theory
We develop an efficient algorithmic approach for approximate counting and sampling in the
low-temperature regime of a broad class of statistical physics models on finite subsets of the …
low-temperature regime of a broad class of statistical physics models on finite subsets of the …
Algorithms for# BIS-hard problems on expander graphs
We give a fully polynomial-time approximation scheme (FPTAS) and an efficient sampling
algorithm for the high-fugacity hard-core model on bounded-degree bipartite expander …
algorithm for the high-fugacity hard-core model on bounded-degree bipartite expander …
Exponential time complexity of the permanent and the Tutte polynomial
We show conditional lower bounds for well-studied# P-hard problems: The number of
satisfying assignments of a 2-CNF formula with n variables cannot be computed in time exp …
satisfying assignments of a 2-CNF formula with n variables cannot be computed in time exp …
Fast polynomial-space algorithms using möbius inversion: Improving on steiner tree and related problems
J Nederlof - International Colloquium on Automata, Languages …, 2009 - Springer
Given a graph with n vertices, k terminals and bounded integer weights on the edges, we
compute the minimum Steiner Tree in O^*(2^k) time and polynomial space, where the O …
compute the minimum Steiner Tree in O^*(2^k) time and polynomial space, where the O …
Independent sets in the hypercube revisited
We revisit Sapozhenko's classic proof on the asymptotics of the number of independent sets
in the discrete hypercube {0, 1} d and Galvin's follow‐up work on weighted independent …
in the discrete hypercube {0, 1} d and Galvin's follow‐up work on weighted independent …
Fast polynomial-space algorithms using inclusion-exclusion: Improving on Steiner tree and related problems
J Nederlof - Algorithmica, 2013 - Springer
Given a graph with n vertices, k terminals and positive integer weights not larger than c, we
compute a minimum Steiner Tree in O^⋆(2^kc) time and O^⋆(c) space, where the O^⋆ …
compute a minimum Steiner Tree in O^⋆(2^kc) time and O^⋆(c) space, where the O^⋆ …
Counting independent sets in unbalanced bipartite graphs
Understanding the complexity of approximately counting the number of weighted or
unweighted independent sets in a bipartite graph (# BIS) is a central open problem in the …
unweighted independent sets in a bipartite graph (# BIS) is a central open problem in the …
[HTML][HTML] Homomorphisms from the torus
M Jenssen, P Keevash - Advances in Mathematics, 2023 - Elsevier
We present a detailed probabilistic and structural analysis of the set of weighted
homomorphisms from the discrete torus Z mn, where m is even, to any fixed graph: we show …
homomorphisms from the discrete torus Z mn, where m is even, to any fixed graph: we show …