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Computational Complexity最新文献

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On Hitting-Set Generators for Polynomials that Vanish Rarely 关于稀疏消失多项式的碰撞集生成器
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2022-10-22 DOI: 10.1007/s00037-022-00229-2
Dean Doron, A. Ta-Shma, R. Tell
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引用次数: 2
Improved Hitting Set for Orbit of ROABPs 改进了roabp轨道的命中设置
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2022-10-12 DOI: 10.1007/s00037-022-00230-9
Vishwas Bhargava, Sumanta K Ghosh
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引用次数: 3
Amplification with One NP Oracle Query 一个NP Oracle查询的放大
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2022-02-05 DOI: 10.4230/LIPIcs.ICALP.2019.96
Thomas Watson
We provide a complete picture of the extent to which amplification of success probability is possible for randomized algorithms having access to one NP oracle query, in the settings of two-sided, onesided, and zero-sided error. We generalize this picture to amplifying one-query algorithms with q-query algorithms, and we show our inclusions are tight for relativizing techniques.
我们提供了一个完整的图片,在双边、单边和零侧错误的设置下,对于访问一个NP oracle查询的随机算法,成功概率的放大是可能的。我们将这幅图推广到用q-query算法放大单查询算法,并表明我们的包含对于相对化技术是紧密的。
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引用次数: 3
Amplification with One NP Oracle Query 一个NP Oracle查询的放大
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2022-02-05 DOI: 10.1007/s00037-021-00219-w
Thomas Watson
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引用次数: 0
The complexity of approximating the complex-valued Potts model 复值Potts模型逼近的复杂性
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2022-02-03 DOI: 10.1007/s00037-021-00218-x
Andreas Galanis, L. A. Goldberg, Andrés Herrera-Poyatos
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引用次数: 6
Correction to: Near-Optimal Lower Bounds on Regular Resolution Refutations of Tseitin Formulas for All Constant-Degree Graphs 对所有常度图Tseitin公式正则分辨率反驳的近似最优下界的修正
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2021-11-17 DOI: 10.1007/s00037-021-00216-z
D. Itsykson, Artur Riazanov, Danil Sagunov, Petr Smirnov
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引用次数: 3
On sets of linear forms of maximal complexity 关于最大复杂度的线性形式集
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2021-10-09 DOI: 10.1007/s00037-022-00234-5
M. Kaminski, I. Shparlinski, M. Waldschmidt
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引用次数: 0
Near-Optimal Lower Bounds on Regular Resolution Refutations of Tseitin Formulas for All Constant-Degree Graphs 所有常度图Tseitin公式正则分辨率反驳的近最优下界
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2021-08-27 DOI: 10.1007/s00037-021-00213-2
D. Itsykson, Artur Riazanov, Danil Sagunov, Petr Smirnov
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引用次数: 0
Nondeterministic and Randomized Boolean Hierarchies in Communication Complexity 通信复杂性中的不确定性和随机布尔层次结构
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2021-07-02 DOI: 10.1007/s00037-021-00210-5
T. Pitassi, Morgan Shirley, Thomas Watson
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引用次数: 4
Reversible Pebble Games and the Relation Between Tree-Like and General Resolution Space 可逆卵石博弈及树状空间与一般分辨率空间的关系
IF 1.4 3区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Pub Date : 2021-05-01 DOI: 10.4230/LIPIcs.STACS.2020.60
J. Torán, Florian Wörz
We show a new connection between the clause space measure in tree-like resolution and the reversible pebble game on graphs. Using this connection, we provide several formula classes for which there is a logarithmic factor separation between the clause space complexity measure in tree-like and general resolution. We also provide upper bounds for tree-like resolution clause space in terms of general resolution clause and variable space. In particular, we show that for any formula F , its tree-like resolution clause space is upper bounded by space $$(pi)$$ ( π ) $$(log({rm time}(pi))$$ ( log ( time ( π ) ) , where $$pi$$ π is any general resolution refutation of F . This holds considering as space $$(pi)$$ ( π ) the clause space of the refutation as well as considering its variable space. For the concrete case of Tseitin formulas, we are able to improve this bound to the optimal bound space $$(pi)log n$$ ( π ) log n , where n is the number of vertices of the corresponding graph
我们展示了树状解析中的子句空间测度与图上的可逆卵石对策之间的新联系。利用这种联系,我们提供了几个公式类,在树状和一般分辨率中,子句空间复杂性测度之间存在对数因子分离。我们还根据一般解析子句和变量空间给出了树状解析子句空间的上界。特别地,我们证明了对于任何公式F,其树状解析子句空间是由空间$$(pi)$$(π)$$。考虑反驳的子句空间$$(pi)$$(π)为空间,并考虑其变量空间。对于Tseitin公式的具体情况,我们能够将该界改进到最优界空间$$(pi)logn$$(π)logn,其中n是对应图的顶点数
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引用次数: 2
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Computational Complexity
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