dc.contributor.author Heins, Albert E. en_US dc.date.accessioned 2007-04-06T18:34:51Z dc.date.available 2007-04-06T18:34:51Z dc.date.issued 1990-05 en_US dc.identifier.citation Heins, Albert E. (1990)."The Sommerfeld half-plane problem revisited, V: The bifurcated guide with mixed boundary conditions on the septum From a paper presented at the conference on ‘Wiener–Hopf Problems and Applications’ held in Oberwolfach, West Germany, 20–26, July 1986. ." Mathematical Methods in the Applied Sciences 12(5): 369-386. en_US dc.identifier.issn 0170-4214 en_US dc.identifier.issn 1099-1476 en_US dc.identifier.uri https://hdl.handle.net/2027.42/50174 dc.description.abstract We discuss the solution of the boundary value problem in a duct with a centered septum [9]. On the lower wall of the duct a Neumann condition is applied while on the upper wall a Dirichlet condition is applied. On the septum we apply a Dirichlet condition on the lower side and a Neumann condition on the upper one. This problem is formulated as a pair of integral equations of the Wiener–Hopf type for which we supply solutions for two modes of excitation as well as real and complex wave number. A critical examination is made of the construction, which reduces the problem to one in complex analysis. For real wave number, the physical parameters are provided in very simple forms. en_US dc.format.extent 760685 bytes dc.format.extent 3118 bytes dc.format.mimetype application/pdf dc.format.mimetype text/plain dc.publisher John Wiley & Sons, Ltd en_US dc.subject.other Mathematics and Statistics en_US dc.subject.other Applied Mathematics en_US dc.title The Sommerfeld half-plane problem revisited, V: The bifurcated guide with mixed boundary conditions on the septum From a paper presented at the conference on ‘Wiener–Hopf Problems and Applications’ held in Oberwolfach, West Germany, 20–26, July 1986. en_US dc.type Article en_US dc.rights.robots IndexNoFollow en_US dc.subject.hlbsecondlevel Mathematics en_US dc.subject.hlbtoplevel Science en_US dc.description.peerreviewed Peer Reviewed en_US dc.contributor.affiliationum Department of Mathematics, University of Michigan, Ann Arbor, Michigan 48109, U.S.A. en_US dc.description.bitstreamurl http://deepblue.lib.umich.edu/bitstream/2027.42/50174/1/1670120502_ftp.pdf en_US dc.identifier.doi http://dx.doi.org/10.1002/mma.1670120502 en_US dc.identifier.source Mathematical Methods in the Applied Sciences en_US dc.owningcollname Interdisciplinary and Peer-Reviewed
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