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COMPUTER SIMULATION OF POSITRON LIFETIME DISTRIBUTIONS

机译:正电子寿命分布的计算机模拟

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Resolution of positron lifetime distributions is commonly done by assuming a distribution to consist of a small number of exponentially decaying components. The mean lifetime and intensity of each component is then determined by a curve-fitting program such as POSITRONFIT. An alternative is to use a Laplace inversion method to obtain a continuous distribution of intensities as a function of mean lifetime, using a program such as CONTIN.[1] However, when there are a large number o.f lifetime components (or a broad peak in the spectrum in a Laplace inversion), one wonders whether the time resolution of a given lifetime apparatus produces a result that is adequate for the extraction of the detailed information that may be implied by the computer fit. Another question concerns the assumption that each orthopositronium (o-Ps) atom is likely to remain in a single hole for its entire lifetime. If it does not, then one can only determine average hole sizes rather than hole-size distributions. A calculation is presented regarding this question.
机译:正电子寿命分布的解析通常是通过假设一个分布由少量的指数衰减分量组成的来完成的。然后通过诸如POSITRONFIT的曲线拟合程序确定每个组件的平均寿命和强度。一种替代方法是使用拉普拉斯反演方法,使用诸如CONTIN之类的程序来获得作为平均寿命函数的强度的连续分布。[1]但是,当存在大量寿命分量(或拉普拉斯反演中频谱中的宽峰)时,人们会怀疑给定寿命设备的时间分辨率是否会产生足以提取详细信息的结果,可能由计算机适合暗示。另一个问题涉及这样一个假设,即每个正电子(o-Ps)原子在整个寿命中都可能保留在一个孔中。如果没有,则只能确定平均孔尺寸,而不是孔尺寸分布。给出了关于该问题的计算。

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