作者: P. T. Leung , S. Y. Liu , K. Young
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摘要: The scalar analog of electromagnetism in one dimension is discussed with reference to a cavity formed by distribution dielectric material constant \ensuremath{\epsilon}\ifmmode \tilde{}\else \~{}\fi{}(x,\ensuremath{\omega}). Provided that for large \ensuremath{\omega}, \~{}\fi{}(x,\ensuremath{\omega}) or its spatial derivative any order has discontinuity x at the edge (e.g., interface between two materials), discrete quasinormal modes (QNM's) system are shown form complete set inside cavity. In terms these, time-independent perturbation can be formulated. Both completeness relation and perturbative series verified explicitly, example, context which QNM's also analyzed belong classes: those intrinsically absorptive (which decouple when absorption switched off) leaky character.