A Line Integral Perturbative Approach to the Computation of Cutoff Frequencies in Deformed Waveguides

A line integral perturbative analysis of deformed waveguides is discussed. As compared to available perturbative formulas, the line integral formula proposed has comparable accuracy and a much simpler implementation.

Gespeichert in:

Autor*in:	Gentili, Gian Guido [verfasserIn] Pelosi, Giuseppe Selleri, Stefano

Format:	Artikel
Sprache:	Englisch

Erschienen:	2015

Schlagwörter:	line integral formula Rectangular waveguides deformed waveguide line integral perturbative approach waveguides Optical waveguides perturbation theory perturbation methods Eigenvalues and eigenfunctions Electromagnetic waveguides Cutoff frequency Waveguide transitions elliptical waveguides

Übergeordnetes Werk:	Enthalten in: IEEE microwave and wireless components letters - New York, NY : Inst., 1991, 25(2015), 7, Seite 421-423
Übergeordnetes Werk:	volume:25 ; year:2015 ; number:7 ; pages:421-423

Links:	Volltext Link aufrufen Link aufrufen

DOI / URN:	10.1109/LMWC.2015.2427579

Katalog-ID:	OLC1960851438

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650		4	\|a line integral perturbative approach
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650		4	\|a perturbation theory
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650		4	\|a Cutoff frequency
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author	Gentili, Gian Guido
spellingShingle	Gentili, Gian Guido ddc 620 bkl 53.82 misc line integral formula misc Rectangular waveguides misc deformed waveguide misc line integral perturbative approach misc waveguides misc Optical waveguides misc perturbation theory misc perturbation methods misc Eigenvalues and eigenfunctions misc Electromagnetic waveguides misc Cutoff frequency misc Waveguide transitions misc elliptical waveguides A Line Integral Perturbative Approach to the Computation of Cutoff Frequencies in Deformed Waveguides
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topic_title	620 DNB 53.82 bkl A Line Integral Perturbative Approach to the Computation of Cutoff Frequencies in Deformed Waveguides line integral formula Rectangular waveguides deformed waveguide line integral perturbative approach waveguides Optical waveguides perturbation theory perturbation methods Eigenvalues and eigenfunctions Electromagnetic waveguides Cutoff frequency Waveguide transitions elliptical waveguides
topic	ddc 620 bkl 53.82 misc line integral formula misc Rectangular waveguides misc deformed waveguide misc line integral perturbative approach misc waveguides misc Optical waveguides misc perturbation theory misc perturbation methods misc Eigenvalues and eigenfunctions misc Electromagnetic waveguides misc Cutoff frequency misc Waveguide transitions misc elliptical waveguides
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title	A Line Integral Perturbative Approach to the Computation of Cutoff Frequencies in Deformed Waveguides
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title_full	A Line Integral Perturbative Approach to the Computation of Cutoff Frequencies in Deformed Waveguides
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title_sort	line integral perturbative approach to the computation of cutoff frequencies in deformed waveguides
title_auth	A Line Integral Perturbative Approach to the Computation of Cutoff Frequencies in Deformed Waveguides
abstract	A line integral perturbative analysis of deformed waveguides is discussed. As compared to available perturbative formulas, the line integral formula proposed has comparable accuracy and a much simpler implementation.
abstractGer	A line integral perturbative analysis of deformed waveguides is discussed. As compared to available perturbative formulas, the line integral formula proposed has comparable accuracy and a much simpler implementation.
abstract_unstemmed	A line integral perturbative analysis of deformed waveguides is discussed. As compared to available perturbative formulas, the line integral formula proposed has comparable accuracy and a much simpler implementation.
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title_short	A Line Integral Perturbative Approach to the Computation of Cutoff Frequencies in Deformed Waveguides
url	http://dx.doi.org/10.1109/LMWC.2015.2427579 http://ieeexplore.ieee.org/xpls/abs_all.jsp?arnumber=7114354 http://search.proquest.com/docview/1694626790
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author2	Pelosi, Giuseppe Selleri, Stefano
author2Str	Pelosi, Giuseppe Selleri, Stefano
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doi_str	10.1109/LMWC.2015.2427579
up_date	2024-07-03T22:51:08.120Z
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