Theoretical Intensity-Dependent Response of Nonlinear Periodic Structures

Paul A. Gohman; Gust Bambakidis; Robert J. Spry

doi:10.1063/1.345271

Theoretical Intensity-Dependent Response of Nonlinear Periodic Structures

Paul A. Gohman, Gust Bambakidis, Robert J. Spry

Wright State University

Research output: Contribution to journal › Article › peer-review

Abstract

<p> We have modeled the response of a nonlinear periodic structure by means of the Abelés 2×2 matrix method. Our structure differs from the usual rejection&hyphen;band filter designs, in that we have chosen the filter elements to be index matched in the absence of radiation, providing a rejection band that both grows and shifts as a function of incident intensity. The intensity output function of the model not only directly demonstrates optical bistability, but also limiting, switching, self&hyphen;pulsing, and chaos.</p>

Original language	American English
Journal	Journal of Applied Physics
Volume	67
DOIs	https://doi.org/10.1063/1.345271
State	Published - Jan 1 1990

Disciplines

Physical Sciences and Mathematics
Physics

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title = "Theoretical Intensity-Dependent Response of Nonlinear Periodic Structures",

abstract = " We have modeled the response of a nonlinear periodic structure by means of the Abelés 2×2 matrix method. Our structure differs from the usual rejection&hyphen;band filter designs, in that we have chosen the filter elements to be index matched in the absence of radiation, providing a rejection band that both grows and shifts as a function of incident intensity. The intensity output function of the model not only directly demonstrates optical bistability, but also limiting, switching, self&hyphen;pulsing, and chaos.",

author = "Gohman, {Paul A.} and Gust Bambakidis and Spry, {Robert J.}",

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N2 - We have modeled the response of a nonlinear periodic structure by means of the Abelés 2×2 matrix method. Our structure differs from the usual rejection&hyphen;band filter designs, in that we have chosen the filter elements to be index matched in the absence of radiation, providing a rejection band that both grows and shifts as a function of incident intensity. The intensity output function of the model not only directly demonstrates optical bistability, but also limiting, switching, self&hyphen;pulsing, and chaos.

AB - We have modeled the response of a nonlinear periodic structure by means of the Abelés 2×2 matrix method. Our structure differs from the usual rejection&hyphen;band filter designs, in that we have chosen the filter elements to be index matched in the absence of radiation, providing a rejection band that both grows and shifts as a function of incident intensity. The intensity output function of the model not only directly demonstrates optical bistability, but also limiting, switching, self&hyphen;pulsing, and chaos.

UR - https://corescholar.libraries.wright.edu/physics/115

U2 - 10.1063/1.345271

DO - 10.1063/1.345271

M3 - Article

VL - 67

JO - Journal of Applied Physics

JF - Journal of Applied Physics

ER -

Theoretical Intensity-Dependent Response of Nonlinear Periodic Structures

Abstract

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