Erschienen: 12.01.2013 Abbildung von Roubícek | Nonlinear Partial Differential Equations with Applications | 2. Auflage | 2013 | 153 |


Nonlinear Partial Differential Equations with Applications

Buch. Hardcover


xx, 476 S. Bibliographien

In englischer Sprache

Birkhäuser. ISBN 978-3-0348-0512-4

Format (B x L): 15,5 x 23,5 cm

Gewicht: 901 g


This book primarily concerns quasilinear and semilinear elliptic and parabolic partial differential equations, inequalities, and systems. The exposition leads the reader through the general theory based on abstract (pseudo) monotone or accretive operators as fast as possible towards the analysis of concrete differential equations, which have specific applications in continuum (thermo-) mechanics of solids and fluids, electrically (semi-) conductive media, modelling of biological systems, or in mechanical engineering. Selected parts are mainly an introduction into the subject while some others form an advanced textbook.   The 2nd edition simplifies and extends the exposition at particular spots and augments the applications especially towards thermally coupled systems, magnetism, and more. The intended audience is graduate and PhD students and researchers in the theory of partial differential equations or in mathematical modelling of distributed parameter systems.  ------ The monograph contains a wealth of material in both the abstract theory of steady-state or evolution equations of monotone and accretive type and concrete applications to nonlinear partial differential equations from mathematical modeling. The organization of the material is well done, and the presentation, although concise, is clear, elegant and rigorous.  (…) Primarily addressed to graduate and Ph.D. students and researchers in the theory of partial differential  equations and mathematical modeling of distributed parameter systems, this book is a notable addition to the existing literature. Also, it certainly will prove useful to engineers, physicists, biologists and other scientists interested in the analysis of (possibly controlled) nonlinear differential models of the real world. (Mathematical Reviews)

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