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Asymptotics of the S-matrix and unitarisation

机译:S型矩阵和闭合性的渐近学

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The manner in which the elastic scattering amplitude obeys unitarity, how it enters the circle of unitarity, and what its asymptotic limit is, remains a problem for models which include terms that rise fast with s. We have checked that the features of cross sections which come from unitarisation are present for most unitarisation schemes, e. g. those that saturate the profile function or those that describe multiple exchanges via an analytic formula. We have also obtained a scheme which interpolates between different classes of the unitarisation and found corresponding non-linear equations. Considering different forms of energy dependence of the scattering amplitude, and a variety of unitarisation schemes, we show that, in order to reproduce the data, the fits choose an amplitude that corresponds to an asymptotic value S = 0.
机译:弹性散射幅度obeys ootarity的方式,它如何进入统一性的圈子,以及其渐近极限是什么,仍然是模型的问题,包括快速上升的术语。 我们已经检查了来自统计化的横截面的特征,适用于大多数单层识别方案,例如。 G。 饱和概况功能的那些或通过分析公式描述多种交换的那些。 我们还获得了一种方案,该方案在不同类别的单位化和发现相应的非线性方程之间插值。 考虑到散射幅度的不同形式的能量依赖性,以及各种统一方案,我们表明,为了再现数据,所以配合选择对应于渐近值S = 0的幅度。

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