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Applicable Analysis
An International Journal
Volume 22, 1986 - Issue 3-4
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Original Articles

Diffraction problems with impedance conditions

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Pages 193-211 | Published online: 02 May 2007

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Francisco Sepúlveda teixeira. (1990) Generalized factorization for a class of symbols in [pc(Ĺ)]2x2 . Applicable Analysis 36:1-2, pages 95-117.
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Articles from other publishers (22)

Frank - Olme SPECK. (2019) From Sommerfeld Diffraction Problems to Operator Factorisation. Constructive Mathematical Analysis 2:4, pages 183-216.
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F.-O. Speck. (2017) A class of interface problems for the Helmholtz equation in Rn. Mathematical Methods in the Applied Sciences 40:2, pages 391-403.
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Frank-Olme Speck. 2013. Operator Theory, Pseudo-Differential Equations, and Mathematical Physics. Operator Theory, Pseudo-Differential Equations, and Mathematical Physics 391 406 .
L. P. Castro & D. Kapanadze. (2006) On wave diffraction by a half‐plane with different face impedances. Mathematical Methods in the Applied Sciences 30:5, pages 513-527.
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Alinur Büyükaksoy & Gökhan Çınar. (2005) Solution of a matrix Wiener-Hopf equation connected with the plane wave diffraction by an impedance loaded parallel plate waveguide. Mathematical Methods in the Applied Sciences 28:14, pages 1633-1645.
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L. P. Castro. (2003) Regularity of convolution type operators with PC symbols in Bessel potential spaces over two finite intervals. Mathematische Nachrichten 261-262:1, pages 23-36.
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L. P. Castro & F. O. Speck. (2000) Relations between convolution type operators on intervals and on the half-line. Integral Equations and Operator Theory 37:2, pages 169-207.
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F. Penzel & F. S. Teixeira. (1999) The Helmholtz equation in a quadrant with Robin's conditions. Mathematical Methods in the Applied Sciences 22:3, pages 201-216.
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A.Moura Santos, F.-O. Speck & F.S. Teixeira. (1998) Minimal Normalization of Wiener–Hopf Operators in Spaces of Bessel Potentials. Journal of Mathematical Analysis and Applications 225:2, pages 501-531.
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A. Moura Santos & F.-O. Speck. (1997) Sommerfeld Diffraction Problems with Oblique Derivatives. Mathematical Methods in the Applied Sciences 20:7, pages 635-652.
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E. Meister & K. Rottbrand. (1997) Elastodynamical scattering by N parallel half-planes in R3: II. Explicit solutions forN=2 by explicit symbol factorization. Integral Equations and Operator Theory 29:1, pages 70-109.
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F. Penzel & F. S. Teixeira. (1996) A Wiener-Hopf approach for the scattering by a disk. Integral Equations and Operator Theory 24:2, pages 230-247.
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P. A. Santos & F. S. Teixeira. (2006) Sommerfeld Half‐plane Problems with Higher Order Boundary Conditions. Mathematische Nachrichten 171:1, pages 269-282.
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Ludwig C. Nitsche. (1994) Pseudo-sedimentation dialysis: an elliptic transmission problem. Quarterly of Applied Mathematics 52:1, pages 83-102.
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E. Meister, P. A. Santos & F. S. Teixeira. (2006) A Sommerfeld‐Type Diffraction Problem with Second‐Order Boundary Conditions. ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik 72:12, pages 621-630.
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F. S. Teixeira. (1989) On a class of Hankel operators: Fredholm properties and invertibility. Integral Equations and Operator Theory 12:4, pages 592-613.
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A.F dos Santos, A.B Lebre & F.S Teixeira. (1989) The diffraction problem for a half plane with different face impedances revisited. Journal of Mathematical Analysis and Applications 140:2, pages 485-509.
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F. -O. Speck, R. A. Hurd & E. Meister. (1989) Sommerfeld Diffraction Problems with Third Kind Boundary Conditions II. SIAM Journal on Mathematical Analysis 20:3, pages 589-607.
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F.-O. Speck. (1989) Sommerfeld Diffraction Problems with First and Second Kind Boundary Conditions. SIAM Journal on Mathematical Analysis 20:2, pages 396-407.
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Erhard Meister & Frank-Olme Speck. (1988) A contribution to the quarter-plane problem in diffraction theory. Journal of Mathematical Analysis and Applications 130:1, pages 223-236.
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E. Meister & F.-O. Speck. 1987. Mathematical and Computational Aspects. Mathematical and Computational Aspects 59 77 .
F.-O. Speck. (2011) Mixed boundary value problems of the type of Sommerfeld's half-plane problem. Proceedings of the Royal Society of Edinburgh: Section A Mathematics 104:3-4, pages 261-277.
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