DocumentCode
2383919
Title
Validity and naturalness of definitions of /spl delta/- and /spl delta/-shock type solutions to systems of conservation laws
Author
Shelkovich, V.M.
Author_Institution
Dept. of Math, St.-Petersburg State Archit. & Civil Eng. Univ.
fYear
2006
fDate
May 30 2006-June 2 2006
Firstpage
266
Lastpage
279
Abstract
Generalizing the classical definition of a weak Linfin-solution definitions of delta- and delta´-shocks for systems of conservation laws were introduced and the Cauchy problems admitting such singular solutions were solved. In this paper we discuss and substantiate the validity and naturalness of the above-mentioned definitions. As these definitions differ from the classical definition of a weak Linfin-solution, this problem is important
Keywords
conservation laws; shock waves; Cauchy problems; Linfin-solution definitions; Rankine-Hugoniot conditions; delta-shock wave type solutions; systems of conservation laws; Books; Civil engineering; Diffraction; Electronic mail; Integral equations; Mathematics; Testing;
fLanguage
English
Publisher
ieee
Conference_Titel
Days on Diffraction, Proceedings of the International Conference. 2006
Conference_Location
St. Petersburg
Print_ISBN
5-9651-0226-7
Type
conf
DOI
10.1109/DD.2006.348156
Filename
4154041
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