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portada Lie symmetry analysis of the Hopf functional-differential equation: Lie-Symmetrieanalyse der Hopf-Funktionaldifferentialgleichung (in German)
Type
Physical Book
Author
Publisher
Language
German
Pages
40
Format
Paperback
Dimensions
21.0 x 14.8 x 0.3 cm
Weight
0.06 kg.
ISBN13
9783668058477
Categories

Lie symmetry analysis of the Hopf functional-differential equation: Lie-Symmetrieanalyse der Hopf-Funktionaldifferentialgleichung (in German)

Daniel Janocha (Author) · Grin Verlag · Paperback

Lie symmetry analysis of the Hopf functional-differential equation: Lie-Symmetrieanalyse der Hopf-Funktionaldifferentialgleichung (in German) - Janocha, Daniel

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Synopsis "Lie symmetry analysis of the Hopf functional-differential equation: Lie-Symmetrieanalyse der Hopf-Funktionaldifferentialgleichung (in German)"

Masterarbeit aus dem Jahr 2015 im Fachbereich Ingenieurwissenschaften - Maschinenbau, Note: 1,0, Technische Universität Darmstadt (Fachbereich Maschinenbau, Fachgebiet für Strömungsdynamik, AG Turbulence theory and modelling), Sprache: Deutsch, Abstract: In this paper, we extend the classical Lie symmetry analysis from partial differential equations to integro-differential equations with functional derivatives. We continue the work of OBERLACK and WACLAWCZYK (2006, Arch. Mech., 58, 597), (2013, J. Math. Phys., 54, 072901) where the extended Lie symmetry analysis is performed in the Fourier space. Here, we introduce a method to perform the extended Lie symmetry analysis in the physical space where we have to deal with the transformation of the integration variable in the appearing integral terms. The method is based on the transformation of the product y(x)dx appearing in the integral terms and applied to the functional formulation of the viscous Burgers equation. The extended Lie symmetry analysis furnishes all known symmetries of the viscous Burgers equation and is able to provide new symmetries associated with the Hopf formulation of the viscous Burgers equation. Hence, it can be employed as an important tool for applications in continuum mechanics.

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