Analytical results for 2-D non-rectilinear waveguides based on a Green's function

Giulio Ciraolo; Giulio Ciraolo; Rolando Magnanini

Analytical results for 2-D non-rectilinear waveguides based on a Green's function

Giulio Ciraolo, Giulio Ciraolo, Rolando Magnanini

Matematica e Informatica

Risultato della ricerca: Article › peer review

9 Citazioni (Scopus)

Abstract

We consider the problem of wave propagation for a 2-D rectilinearoptical waveguide which presents some perturbation. We construct amathematical framework to study such a problem and prove theexistence of a solution for the case of small imperfections. Ourresults are based on the knowledge of a Green's function for therectilinear case.

Lingua originale	English
pagine (da-a)	1587-1606
Numero di pagine	20
Rivista	Mathematical Methods in the Applied Sciences
Volume	31
Stato di pubblicazione	Published - 2008

All Science Journal Classification (ASJC) codes

Mathematics(all)
Engineering(all)

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title = "Analytical results for 2-D non-rectilinear waveguides based on a Green's function",

abstract = "We consider the problem of wave propagation for a 2-D rectilinearoptical waveguide which presents some perturbation. We construct amathematical framework to study such a problem and prove theexistence of a solution for the case of small imperfections. Ourresults are based on the knowledge of a Green's function for therectilinear case.",

keywords = "wave propagation • optical waveguides • Green's function • perturbation methods, wave propagation • optical waveguides • Green's function • perturbation methods",

author = "Giulio Ciraolo and Giulio Ciraolo and Rolando Magnanini",

year = "2008",

language = "English",

volume = "31",

pages = "1587--1606",

journal = "Mathematical Methods in the Applied Sciences",

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T1 - Analytical results for 2-D non-rectilinear waveguides based on a Green's function

AU - Ciraolo, Giulio

AU - Magnanini, Rolando

PY - 2008

Y1 - 2008

N2 - We consider the problem of wave propagation for a 2-D rectilinearoptical waveguide which presents some perturbation. We construct amathematical framework to study such a problem and prove theexistence of a solution for the case of small imperfections. Ourresults are based on the knowledge of a Green's function for therectilinear case.

AB - We consider the problem of wave propagation for a 2-D rectilinearoptical waveguide which presents some perturbation. We construct amathematical framework to study such a problem and prove theexistence of a solution for the case of small imperfections. Ourresults are based on the knowledge of a Green's function for therectilinear case.

KW - wave propagation • optical waveguides • Green's function • perturbation methods

UR - http://hdl.handle.net/10447/40025

M3 - Article

VL - 31

SP - 1587

EP - 1606

JO - Mathematical Methods in the Applied Sciences

JF - Mathematical Methods in the Applied Sciences

SN - 0170-4214

ER -