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An Upper Bound for the Discrepancy of Quadratic Congruential Random Numbers

机译:二次总体随机数的差异的上限

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In this paper, it deals with the quadratic congruential generator with the modulus $m=2^p$ for generating uniform random numbers. Statistical independence property is studied on the discrepancy of successive pairs $(x_{n},x_{n+1})$ in the generated numbers, and an upper bound for the discrepancy is established, which is improved in comparison with the upper bound in [11].
机译:在本文中,它处理二次总体增长发电机,模数为$ m = 2 ^ p $,用于生成均匀的随机数。 研究了统计独立性,在生成的数量中的连续对$(X_ {n},x_ {n + 1})的差异上进行了研究,并且建立了差异的上限,与上限相比,改进了 在[11]中。

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