Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires
"We show that 2D-decorated silicon nanowires exhibit a strong frequency dependence of the real (Kerr) and imaginary (two-photon absorption) nonlinear coefficients. In this setting, we demonstrate that the usual extension of the nonlinear Schr¨odinger equation used to model propagation in this t...
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Acceso en línea: | http://ri.itba.edu.ar/handle/123456789/3895 |
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I32-R138-123456789-38952022-12-07T13:07:04Z Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires Linale, N. Bonetti, Juan I. Sánchez, Alfredo D. Fierens, Pablo Ignacio Grosz, Diego OPTICA NO LINEAL ALAMBRES ELECTRICOS "We show that 2D-decorated silicon nanowires exhibit a strong frequency dependence of the real (Kerr) and imaginary (two-photon absorption) nonlinear coefficients. In this setting, we demonstrate that the usual extension of the nonlinear Schr¨odinger equation used to model propagation in this type of waveguides is rendered inadequate. Hence, we introduce a new modeling framework to tackle the frequency dependence of the nonlinear coefficients in 2D-decorated." nanowires, and present an example of its application to the relevant case of supercontinuum generation in graphene- and graphene-oxide decorated silicon nanowires 2022-05-27T18:35:21Z 2022-05-27T18:35:21Z 2021-03 Artículos de Publicaciones Periódicas 1558-1713 http://ri.itba.edu.ar/handle/123456789/3895 en info:eu-repo/semantics/altIdentifier/doi/10.1109/JQE.2021.3082523 application/pdf |
institution |
Instituto Tecnológico de Buenos Aires (ITBA) |
institution_str |
I-32 |
repository_str |
R-138 |
collection |
Repositorio Institucional Instituto Tecnológico de Buenos Aires (ITBA) |
language |
Inglés |
topic |
OPTICA NO LINEAL ALAMBRES ELECTRICOS |
spellingShingle |
OPTICA NO LINEAL ALAMBRES ELECTRICOS Linale, N. Bonetti, Juan I. Sánchez, Alfredo D. Fierens, Pablo Ignacio Grosz, Diego Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires |
topic_facet |
OPTICA NO LINEAL ALAMBRES ELECTRICOS |
description |
"We show that 2D-decorated silicon nanowires exhibit a strong frequency dependence of the real (Kerr) and imaginary (two-photon absorption) nonlinear coefficients. In this setting, we demonstrate that the usual extension of the nonlinear Schr¨odinger equation used to model propagation in this type of waveguides is rendered inadequate. Hence, we introduce a new modeling framework to tackle the frequency dependence of the nonlinear coefficients in 2D-decorated."
nanowires, and present an example of its application to the
relevant case of supercontinuum generation in graphene- and
graphene-oxide decorated silicon nanowires |
format |
Artículos de Publicaciones Periódicas |
author |
Linale, N. Bonetti, Juan I. Sánchez, Alfredo D. Fierens, Pablo Ignacio Grosz, Diego |
author_facet |
Linale, N. Bonetti, Juan I. Sánchez, Alfredo D. Fierens, Pablo Ignacio Grosz, Diego |
author_sort |
Linale, N. |
title |
Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires |
title_short |
Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires |
title_full |
Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires |
title_fullStr |
Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires |
title_full_unstemmed |
Model for frequency-dependent nonlinear propagation in 2D-decorated nanowires |
title_sort |
model for frequency-dependent nonlinear propagation in 2d-decorated nanowires |
publishDate |
2022 |
url |
http://ri.itba.edu.ar/handle/123456789/3895 |
work_keys_str_mv |
AT linalen modelforfrequencydependentnonlinearpropagationin2ddecoratednanowires AT bonettijuani modelforfrequencydependentnonlinearpropagationin2ddecoratednanowires AT sanchezalfredod modelforfrequencydependentnonlinearpropagationin2ddecoratednanowires AT fierenspabloignacio modelforfrequencydependentnonlinearpropagationin2ddecoratednanowires AT groszdiego modelforfrequencydependentnonlinearpropagationin2ddecoratednanowires |
_version_ |
1765660700396486656 |