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Computational Complexity and Knowledge Complexity

机译:计算复杂度和知识复杂度

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We study the computational complexity of languages which haveinteractive proofs of logarithmic knowledge complexity. We show thatall such languages can be recognized in . Priorto this work, for languages with greater-than-zero knowledgecomplexity (and specifically, even for knowledge complexity 1) onlytrivial computational complexity bounds (i.e., recognizability in=) were known. In the course of our proof, werelate statistical knowledge-complexity with perfectknowledge-complexity; specifically, we show that, for the honestverifier, these hierarchies coincide, up to a logarithmic additive term (i.e., (k())(k()+log())).
机译:我们研究了具有对数知识复杂度交互证明的语言的计算复杂度。我们证明所有这些语言都可以在中识别。在进行这项工作之前,对于知识复杂度大于零的语言(尤其是对于知识复杂度1),仅知道很小的计算复杂度边界(即in =的可识别性)。在我们的证明过程中,将统计知识的复杂性与完美的知识的复杂性进行了比较。具体来说,我们表明,对于诚实者而言,这些层次结构是重合的,直到对数加法项(即(k())(k()+ log()))。

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