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On the forward-backward correlations in a two-stage scenario

机译:关于两阶段方案中的前向-后向相关性

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It is demonstrated that in a two-stage scenario with elementary Poissonian emitters of particles (colour strings) arbitrarily distributed in their number and average multiplicities, the forward-backward correlations are completely determined by the final distribution of forward particles. The observed linear form of the correlations then necessarily requires this distribution to have a negative binomial form. For emitters with a negative binomial distribution in the produced particles distributed so as to give the final distribution also of the negative binomial form, the forward-backward correlations have an essentially non-linear form which disagrees with the experimental data. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 11]
机译:证明了在两阶段的情况下,粒子(颜色串)的基本泊松发射体按数量和平均多重性任意分布,前向-后向相关性完全由前向粒子的最终分布确定。因此,所观察到的线性关系式必然要求该分布具有负二项式。对于在所产生的粒子分布中具有负二项式分布的发射器,以便也给出负二项式形式的最终分布,前向-后向相关性具有基本上非线性的形式,这与实验数据不一致。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:11]

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