Circuit lower bounds from NP-hardness of MCSP under Turing reductions

The fundamental Minimum Circuit Size Problem is a well-known example of a problem that is neither known to be in P nor known to be NP-hard. Kabanets and Cai [18] showed that if MCSP is NP-hard under “natural" m-reductions, superpolynomial circuit lower bounds for exponential time would follow....

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Bibliografiska uppgifter
Huvudupphovsmän: Saks, M, Santhanam, R
Materialtyp: Conference item
Språk:English
Publicerad: Schloss Dagstuhl 2020