Kiss singularities of Green's functions of non–strictly hyperbolic equations
Author:
Affiliation:
1. Benemerita Universidad Autonoma de Puebla, Puebla 72570, Mexico
2. Centre for Waves and Fields, School of Electrical, Electronic and Information Engineering, South Bank University, London SE1 0AA, UK
Publisher
The Royal Society
Subject
General Physics and Astronomy,General Engineering,General Mathematics
Link
https://royalsocietypublishing.org/doi/pdf/10.1098/rspa.2000.0706
Reference10 articles.
1. Fundamental solutions of linear partial differential equations with constant coefficients;Borovikov V. A.;Trans. Moscow Math. Soc.,1959
2. Singularities of the Green function for non-strictly hyperbolic operators;Borovikov V. A.;Russ. J. Math. Phys.,2000
3. THE SINGULARITY ON THE PLANE LIDS OF THE WAVE SURFACE OF ELASTIC MEDIA WITH CUBIC SYMMETRY
4. Courant R. & Hilbert D. 1962 Methods of mathematical physics vol. II. New York: Interscience.
5. Fedoryuk M. V. 1977 Saddle point method. Moscow: Nauka.
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1. Vladimir A. Borovikov December 25, 1932–July 6, 2008;Russian Journal of Mathematical Physics;2009-06
2. On Conical Refraction in Hexagonal and Cubic Media;SIAM Journal on Applied Mathematics;2009-01
3. Comment to “qS-waves in a vicinity of the axis of symmetry of homogeneous transversely isotropic media”, by M. Popov, G.F. Passos, and M.A. Botelho [Wave Motion 42 (2005) 191–201];Wave Motion;2006-12
4. qS-waves in a vicinity of the axis of symmetry of homogeneous transversely isotropic media;Wave Motion;2005-09
5. Asymptotic Elastodynamic Green Function in the Kiss Singularity in Homogeneous Anisotropic Solids;Studia Geophysica et Geodaetica;2002
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