Publication | Open Access
The complexity of approximate counting
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Citations
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References
1983
Year
Unknown Venue
Computational Complexity TheoryEngineeringNetwork AnalysisEducationComputational ComplexityComplexityDiscrete MathematicsCombinatorial OptimizationKolmogorov ComplexityCertain ProbabilityCombinatorial ProblemEnumerative CombinatoricsComputer ScienceSeveral Computational ProblemsCombinatorial MethodGraph TheoryCombinatory AnalysisTime ComplexityApproximate CountingBacktrack Search TreeDiscrete Structure
There are several computational problems that can be formulated as problems of counting the number of objects having a certain property. Valiant [22] has introduced the class #P which includes a variety of counting problems such as counting the number of perfect matchings in a graph, computing the permanent of a matrix [22], finding the size of a backtrack search tree [14], and computing the probability that a network remains connected when links can fail with a certain probability [23].
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