The Leading Singularity of Scattering Kernel for a Transparent Obstacle.
Sönke Hansen (1987/88)
Mathematische Annalen
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Displaying similar documents to “Scattering frequencies and Gevrey 3 singularities.”
The Leading Singularity of Scattering Kernel for a Transparent Obstacle.
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Vesselin M. Petkov, Luchezar N. Stoyanov (1987)
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Reconstruction of Scattering Amplitudes From Differential Cross-Section
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Long-range many-body scattering.
I.M. Sigal, A. Soffer (1990)
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On eigenfunction expansions and scattering theory.
Günter Stolz, Thomas Poerschke (1993)
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Poisson relation for the scattering kernel and inverse scattering by obstacles
L. Stoyanov (1994-1995)
Séminaire Équations aux dérivées partielles (Polytechnique)
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Sharp bounds for the number of the scattering poles
Georgi Vodev (1992)
Journées équations aux dérivées partielles
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Scattering problems in a domain with small holes.
V. Chiadò Piat, M. Codegone (2003)
RACSAM
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In this paper, we consider a family of scattering problems in perforated unbounded domains Ω. We assume that the perforation is contained in a bounded region and that the holes have a ?critical? size. We study the asymptotic behaviour of the outgoing solutions of the steady-state scattering problem and we prove that an extra term appears in the limit equation. Finally, we obtain convergence results for scattering frequencies and solutions.
A Note on Time Dependent Scattering Theory for P2 - P2 + (1 + |Q|) - 1 ... and P1 P2 + (1 + |Q|) - 1 - ... on L2 (R2).
Pl. Muthuramalingam (1984/85)
Mathematische Zeitschrift
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