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首页> 外文期刊>The Journal of Combinatorial Mathematics and Combinatorial Computing >Efficient Search For Symmetricboolean Functions Under Constraints on Walsh Spectrum Values
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Efficient Search For Symmetricboolean Functions Under Constraints on Walsh Spectrum Values

机译:在Walsh谱值约束下有效搜索对称布尔函数

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摘要

In this paper we present an efficient exhaustive search strategy on symmetric Boolean functions having the Walsh spectrum values constrained in a range at certain points. Exploiting the structure in Walsh spectrum of a symmetric Boolean function and its relationship with Krawtchouk matrix, we extend the concept of folded vectors and pruning introduced by Gathen and Roche in 1997. The strategy is applied to search for highly nonlinear symmetric Boolean functions and nonlinear symmetric resilient and correlation immune functions. We also experimentally justify that our method provides further efficiency than the search strategy presented by Gathen and Roche.
机译:在本文中,我们针对对称布尔函数提供了一种有效的穷举搜索策略,该对称布尔函数的Walsh谱值限制在某些点的范围内。利用对称布尔函数在Walsh谱中的结构及其与Krawtchouk矩阵的关系,我们扩展了Gathen和Roche在1997年引入的折叠矢量和修剪的概念。该策略用于搜索高度非线性对称布尔函数和非线性对称弹性和相关免疫功能。我们还通过实验证明,与Gathen和Roche提出的搜索策略相比,我们的方法可提供更高的效率。

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