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Stored polarized beams: Miles, Limes, Smile, sine-Bessels and Sodom2 too

机译:存储的偏振光束:Miles,Lime,Smile,正弦波和Sodom2

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摘要

The fundamental theory underlying several computational algorithms for the spin dynamics of stored polarized beams is analyzed Particular attention is paid to the consequences of the use of finite-dimensional matrices and/or Fourier series. The single resonanc model with a pair of diametrically opposed nonorthogonal pointlike Siberian Snakes is analyzed in detail to clarify several point pertaining to the above algorithms, and more generally to the spin dynamics of stored polarized beams in rings with Snakes. Ne analytical results are also presented, e.g. for the spin tune shift in the nonorthogonal Snakes model, and the sine-Bessel functions for th orthogonal Snakes model. Many results are derived using multiple algorithms, which serves as a check on their mutual consistency.
机译:分析了存储偏振光束的自旋动力学的几种计算算法的基础理论,特别注意了使用有限维矩阵和/或傅里叶级数的后果。详细分析了具有一对直径相对的非正交点状西伯利亚蛇的单共振模型,以阐明与上述算法有关的几个点,更一般地说,是与蛇形环中存储的偏振光束的自旋动力学有关。还提供了新的分析结果,例如非正交Snakes模型中的自旋调谐偏移,以及正交Snakes模型中的正弦-贝塞尔函数。使用多种算法可以得出许多结果,这些算法可以检查它们的相互一致性。

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