Theory of grating superstructures
Theory of grating superstructures
We develop the theory of linear and nonlinear grating superstructures, gratings in which the parameters vary periodically with position on the scale of typically about 1 mm. Following earlier work in semiconductors, these have now been written in optical fibers. We develop the theory by introducing a set of 'super envelopes': envelopes of the usual envelope functions of the grating structure. We show that under very general conditions these super envelopes satisfy a set of super coupled mode equations, and that these equations have solitary wave solutions.
3634-3646
Broderick, N.G.Raphael
73c936fd-54b2-4aaa-89ce-b365ad6295d6
de Sterke, C.Martijn
76921849-2899-428a-99c9-22de74f99d3e
March 1997
Broderick, N.G.Raphael
73c936fd-54b2-4aaa-89ce-b365ad6295d6
de Sterke, C.Martijn
76921849-2899-428a-99c9-22de74f99d3e
Broderick, N.G.Raphael and de Sterke, C.Martijn
(1997)
Theory of grating superstructures.
Physical Review E, 55 (3), .
(doi:10.1103/PhysRevE.55.3634).
Abstract
We develop the theory of linear and nonlinear grating superstructures, gratings in which the parameters vary periodically with position on the scale of typically about 1 mm. Following earlier work in semiconductors, these have now been written in optical fibers. We develop the theory by introducing a set of 'super envelopes': envelopes of the usual envelope functions of the grating structure. We show that under very general conditions these super envelopes satisfy a set of super coupled mode equations, and that these equations have solitary wave solutions.
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Published date: March 1997
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Local EPrints ID: 78042
URI: http://eprints.soton.ac.uk/id/eprint/78042
ISSN: 1539-3755
PURE UUID: 505e6ffb-5c18-44da-8b09-e80a9f78152e
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Date deposited: 11 Mar 2010
Last modified: 14 Mar 2024 00:05
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Author:
N.G.Raphael Broderick
Author:
C.Martijn de Sterke
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