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Application of the noncommutative theory of statistical decisions to the modeling of quantum communication channels

机译:统计决策的非对易理论在量子通信通道建模中的应用

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In this work the symbolic algorithm for the calculations of transition probabilities for hydrogen-like atoms in terms of quantum mechanics with non-negative probability distribution function is proposed. The problem was solved in terms of eigenvalues of the finite-approximated Ritz matrices. All the necessary functions, including wave functions, Sturmian functions and their Fourier-transforms, Clebsh-Gordan coefficients etc. were united in one single framework. The program is written using Maple. Results were compared with the data provided by NIST Atomic Spectra Database.
机译:在这项工作中,提出了一种符号算法,用于根据具有非负概率分布函数的量子力学计算类氢原子的跃迁概率。通过有限逼近的Ritz矩阵的特征值解决了该问题。所有必要的函数,包括波动函数,Sturmian函数及其傅立叶变换,Clebsh-Gordan系数等,都统一在一个框架中。该程序是使用Maple编写的。将结果与NIST原子光谱数据库提供的数据进行比较。

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