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COMPLEXITY THEORETICAL RESULTS ON NONDETERMINISTIC GRAPH-DRIVEN READ-ONCE BRANCHING PROGRAMS

机译:非确定性图形驱动的一次性分支程序的复杂性理论结果

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摘要

Branching programs are a well-established computation model for boolean functions, especially read-once branching programs (BPls) have been studied intensively. Recently two restricted nondeter-ministic (parity) BP1 models, called nondeterministic (parity) graph-driven BPls and well-structured nondeterministic (parity) graph-driven BPls, have been investigated. The consistency test for a BP-model M is the test whether a given BP is really a BP of model M. Here it is proved that the consistency test is co-NP-complete for nondeterministic (parity) graph-driven BPls. Moreover, a lower bound technique for nondeterministic graph-driven BPls is presented. The method generalizes a technique for the well-structured model and is applied in order to answer in the affirmative the open question whether the model of nondeterministic graph-driven BPls is a proper restriction of nondeterministic BPls (with respect to polynomial size).
机译:分支程序是针对布尔函数的公认的计算模型,尤其是对一次性分支程序(BPls)的研究得到了深入的研究。最近,已经研究了两个受限制的不确定性(奇偶校验)BP1模型,称为非确定性(奇偶校验)图驱动BPls和结构良好的不确定性(奇偶校验)图驱动BPls。 BP模型M的一致性测试是一个给定的BP是否真的是模型M的BP的测试。这里证明,对于不确定性(奇偶性)图驱动的BP1,一致性测试是共NP完全的。而且,提出了用于不确定图驱动的BP1的下限技术。该方法为结构良好的模型概括了一种技术,并被用于肯定性地回答不确定性图驱动的BPls模型是否正确地限制了不确定性BPls(关于多项式大小)的问题。

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