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Resumming Divergent Series in Nonparaxial Optics

机译:恢复非近轴光学中的发散级数

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摘要

We show that the terms of a Lax series, commonly used to evaluate propagated optical fields in nonparaxial conditions, present a factorially divergent asymptotic behavior in the case of highly nonparaxial beams, under rather general conditions. This allows some resummation algorithms, such as the Weniger transformation, to be used in order for the evaluation of the propagated field to be successfully performed starting from the terms of the divergent Lax series. Examples are presented, concerning cases for which the terms of the Lax series can be evaluated explicitly.
机译:我们表明,通常用于评估非傍轴条件下传播的光场的Lax级数的项在相当非常规的情况下,在高度非傍轴光束的情况下,呈现阶跃发散的渐近行为。这允许使用一些恢复算法,例如Weniger变换,以便从发散Lax序列的项开始成功地执行对传播场的评估。给出了一些示例,这些示例涉及可以明确评估Lax序列项的情况。

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