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When the boundaries of a waveguide are closer in shape to a cone than to a cylinder, a modal decomposition in spherical coordinates, as carried out here, is more efficient than one carried out in cartesian or cylindrical coordinates. For the case of a waveguide varying only slightly from a cone, a degenerate one-dimensional equation analogous to the horn equation is presented.
Author (s): Amir, Noam;
Affiliation:
Universitd du Maine, Le Mans, France
(See document for exact affiliation information.)
AES Convention: 98
Paper Number:3984
Publication Date:
1995-02-06
Session subject:
Transducers: Fundamentals
DOI:
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Amir, Noam; 1995; Solving the Wave Equation in Waveguides of Varying Cross Sections Using Spherical Coordinates [PDF]; Universitd du Maine, Le Mans, France; Paper 3984; Available from: https://aes.org/publications/elibrary-page/?id=7782
Amir, Noam; Solving the Wave Equation in Waveguides of Varying Cross Sections Using Spherical Coordinates [PDF]; Universitd du Maine, Le Mans, France; Paper 3984; 1995 Available: https://aes.org/publications/elibrary-page/?id=7782
@inproceedings{Amir1995solving,
title={{Solving the Wave Equation in Waveguides of Varying Cross Sections Using Spherical Coordinates}},
author={Amir, Noam},
year={1995},
month={feb},
booktitle={Journal of the Audio Engineering Society},
publisher={Paper 3984; AES Convention 98; February 1995},
number={3984},
organization={AES},
}
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