Publication Details

Advanced Partial Differential Equations Solutions

KUNOVSKÝ Jiří, ŠÁTEK Václav and VALENTA Václav. Advanced Partial Differential Equations Solutions. In: Proceedings of the 16th International Scientific and Practical Conference of Students, Post-graduates and Young Scientists, MODERN TECHNIQUE AND TECHNOLOGIES MTT 2010. Tomsk: Institute of Electrical and Electronics Engineers, 2010, pp. 114-116. ISBN 0-7803-8226-9.
Czech title
Progresivní řešení parciálních diferenciálních rovnic
Type
conference paper
Language
english
Authors
Kunovský Jiří, doc. Ing., CSc. (DITS FIT BUT)
Šátek Václav, Ing., Ph.D. (DITS FIT BUT)
Valenta Václav, Ing. (DITS FIT BUT)
Keywords

Differential equations, Continuous simulation, Modern Taylor Series Method

Abstract

The paper is focused on the partial differential equations solutions. In term of advanced partial differential equations (PDE) we understand new ways of interpolation methods in combination with method of lines, when PDE is transformed to a set of ordinary differential equations (ODE).

Published
2010
Pages
114-116
Proceedings
Proceedings of the 16th International Scientific and Practical Conference of Students, Post-graduates and Young Scientists, MODERN TECHNIQUE AND TECHNOLOGIES MTT 2010
Conference
MODERN TECHNIQUE AND TECHNOLOGIES MTT 2010, Tomsk, RU
ISBN
0-7803-8226-9
Publisher
Institute of Electrical and Electronics Engineers
Place
Tomsk, RU
BibTeX 
@INPROCEEDINGS{FITPUB9268,
   author = "Ji\v{r}\'{i} Kunovsk\'{y} and V\'{a}clav \v{S}\'{a}tek and V\'{a}clav Valenta",
   title = "Advanced Partial Differential Equations Solutions",
   pages = "114--116",
   booktitle = "Proceedings of the 16th International Scientific and Practical Conference of Students, Post-graduates and Young Scientists, MODERN TECHNIQUE AND TECHNOLOGIES MTT 2010",
   year = 2010,
   location = "Tomsk, RU",
   publisher = "Institute of Electrical and Electronics Engineers",
   ISBN = "0-7803-8226-9",
   language = "english",
   url = "https://www.fit.vut.cz/research/publication/9268"
}
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