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Pseudorandom numbers and hash functions from iterations of multivariate polynomials

机译:多元多项式迭代产生的伪随机数和哈希函数

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Dynamical systems generated by iterations of multivariate polynomials with slow degree growth have proved to admit good estimates of exponential sums along their orbits which in turn lead to rather stronger bounds on the discrepancy for pseudorandom vectors generated by these iterations. Here we add new arguments to our original approach and also extend some of our recent constructions and results to more general orbits of polynomial iterations which may involve distinct polynomials as well. Using this construction we design a new class of hash functions from iterations of polynomials and use our estimates to motivate their “mixing” properties. Keywords Polynomial maps - Pseudorandom number generators - Hashing Mathematics Subject Classifications (2000) 11K45 - 11T23 - 11T71 - 94A60
机译:事实证明,由度数增长缓慢的多元多项式迭代生成的动力学系统可以沿其轨道对指数和进行很好的估计,从而对这些迭代生成的伪随机向量的差异产生更强的界限。在这里,我们为原始方法添加了新的论点,还将一些最新的构造和结果扩展到了多项式迭代的更一般的轨道上,这些迭代也可能涉及不同的多项式。使用这种构造,我们从多项式的迭代中设计了一类新的哈希函数,并使用我们的估计值来激发它们的“混合”属性。多项式图-伪随机数生成器-哈希数学学科分类(2000)11K45-11T23-11T71-94A60

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