Two waveguide trifurcation problems

We consider the diffraction of the dominant acoustic wave mode which propagates out of the mouth of a semi-infinite waveguide made of a soft and hard half plane. This semi-infinite waveguide is symmetrically located inside an infinite waveguide whose infinite plates are soft and hard. The whole syst...

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Veröffentlicht in:Mathematical proceedings of the Cambridge Philosophical Society 1997-05, Vol.121 (3), p.555-573, Article S0305004196001296
1. Verfasser: RAWLINS, A. D.
Format: Artikel
Sprache:eng
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Zusammenfassung:We consider the diffraction of the dominant acoustic wave mode which propagates out of the mouth of a semi-infinite waveguide made of a soft and hard half plane. This semi-infinite waveguide is symmetrically located inside an infinite waveguide whose infinite plates are soft and hard. The whole system constitutes a trifurcated waveguide. Another trifurcated waveguide is obtained by interchanging the infinite plates. A closed form solution of the resulting matrix Wiener–Hopf equation is obtained for each configuration. Thus we present exact closed-form solutions to two new waveguide trifurcation problems.
ISSN:0305-0041
1469-8064
DOI:10.1017/S0305004196001296