Emptiness problems for integer circuits
Theoretical Computer Science(2020)
摘要
We study the computational complexity of emptiness problems for circuits over sets of natural numbers with the operations union, intersection, complement, addition, and multiplication. For most settings of allowed operations we precisely characterize the complexity in terms of completeness for classes like NL, NP, and PSPACE. The case where intersection, addition, and multiplication is allowed turns out to be equivalent to the complement of polynomial identity testing (PIT).
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关键词
Computational complexity,Integer expressions,Integer circuits,Polynomial identity testing
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