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Lower bounds for restricted read-once parity branching programs

机译:受限的一次读取奇偶校验分支程序的下限

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We prove the first lower bounds for restricted read-once parity branching programs with unlimited parity nondeterminism where for each input the variables may be tested according to several orderings. Namely, sums of k graph-driven {direct+}BP1s with polynomial size graph-orderings are under consideration. We prove lower bounds for the characteristic function of linear codes. We generalize a lower bound by Savicky and Sieling (see [P. Savicky, D. Sieling, A hierarchy result for read-once Branching programs with restricted parity nondeterminism, Theoret. Comput. Sci. 340 (2005) 594-605]) and recent results on graph-driven parity branching programs.
机译:我们证明了具有无限奇偶校验不确定性的受限一次读取奇偶校验分支程序的第一个下界,其中对于每个输入,可以根据几种顺序来测试变量。即,正在考虑具有多项式大小图顺序的k个图驱动{direct +} BP1的总和。我们证明了线性码的特征函数的下界。我们概括了Savicky和Sieling的下界(请参阅[P. Savicky,D. Sieling,具有有限奇偶校验不确定性的一次读取分支程序的层次结构结果,Theoret。Comput。Sci。340(2005)594-605])和图驱动的奇偶分支程序的最新结果。

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