Keywords

energy flow, optical pulses, dispersive media, Poynting vector

Abstract

The arrival time of a light pulse at a point in space is defined using a time expectation integral over the Poynting vector. The delay between pulse arrival times at two distinct points is shown to consist of two parts: a spectral superposition of group delays (inverse of group velocity) and a delay due to spectral reshaping via absorption or amplification. The result provides a context wherein group velocity is always meaningful even for broad band pulses and when the group velocity is superluminal or negative. The result imposes luminality on sharply defined pulses.

Original Publication Citation

Physical Review Letters, vol 84, no 11, pp 237-2373.

Document Type

Peer-Reviewed Article

Publication Date

2000-03-13

Permanent URL

http://hdl.lib.byu.edu/1877/1251

Publisher

The American Physical Society. http://prola.aps.org/abstract/PRE/v64/i4/e4661

Language

English

College

Physical and Mathematical Sciences

Department

Physics and Astronomy

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