Michael Bestehorn

Computational Physics (eBook, ePUB)

With Worked Out Examples in FORTRAN® and MATLAB®

• Format: ePub

Produktbeschreibung

The work shows, by means of examples coming from different corners of physics, how physical and mathematical questions can be answered using a computer. Starting with maps and neural networks, applications from Newton's mechanics described by ordinary differential equations come into the focus, like the computation of planetary orbits or classical molecular dynamics. A large part of the textbook is dedicated to deterministic chaos normally encountered in systems with sufficiently many degrees of freedom.

Partial differential equations are studied considering (nonlinear) field theories like quantum mechanics, thermodynamics or fluid mechanics. In the second edition, a new chapter gives a detailed survey on delay or memory systems with a direct application to epidemic and road traffic models.

Most of the algorithms are realized in FORTRAN, a language most suitable for effectively solving the discussed problems. On the other hand, the codes given and presented on the book's homepage can be easily translated into other languages. Moreover, several MATLAB examples are presented, mainly for didactic reasons. The book is addressed to advanced Bachelor or Master students of physics, applied mathematics and mechanical engineering.

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Produktdetails

• Verlag: Walter de Gruyter
• Seitenzahl: 408
• Erscheinungstermin: 27. April 2023
• Englisch
• ISBN-13: 9783110782660
• Artikelnr.: 67566262

Autorenporträt

Prof. Dr. Michael Bestehorn

Study of Physics at the University of Stuttgart, doctorate and habilitation at the Institute of Theoretical Physics and Synergetics, Prof. H. Haken, Stuttgart.

Since 1999 Professor for Theoretical Physics, Statistical Physics and Nonlinear Dynamics at Brandenburg University of Technology Cottbus-Senftenberg.

Rezensionen

"It is very interesting for its field that it is addressed. It is very useful for both undergraduate and postgraduate students and scientists of various research areas with applications that use especially ordinary differential equations (ODE), and partial differential equations (PDE) (linear and nonlinear)."
Maria Gousidou-Koutita in: Zentrablatt MATH 1394.65002