Computational Physics: Problem Solving With Python - Softcover

Über die Autorin bzw. den Autor

Rubin H. Landau is Professor Emeritus in the Department of Physics at Oregon State University in Corvallis. He has been teaching courses in computational physics for over 25 years, was a founder of the Computational Physics Degree Program and the Northwest Alliance for Computational Science and Engineering, and has been using computers in theoretical physics research ever since graduate school. He is author of more than 90 refereed publications and has also authored books on Quantum Mechanics, Workstations and Supercomputers, the first two editions of Computational Physics, and a First Course in Scientific Computing.

Manuel J. Paez is a professor in the Department of Physics at the University of Antioquia in Medellin, Colombia. He has been teaching courses in Modern Physics, Nuclear Physics, Computational Physics, Mathematical Physics as well as programming in Fortran, Pascal and C languages. He and Professor Landau have conducted pioneering computational investigations in the interactions of mesons and nucleons with nuclei.

Cristian C. Bordeianu teaches Physics and Computer Science at the Military College "?tefan cel Mare" in Campulung Moldovenesc, Romania. He has over twenty years of experience in developing educational software for high school and university curricula. He is winner of the 2008 Undergraduate Computational Engineering and Science Award by the US Department of Energy and the Krell Institute. His current research interests include chaotic dynamics in nuclear multifragmentation and plasma of quarks and gluons.

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The important aspects of computational modelling is the combination of science, mathematics and computation. Programming is part of that, and in this book the authors employ Python, which is considered as one of the easiest and most accessible language for beginning programming, and commonly used for interactive and exploratory computations in scientific research.

From the contents:

Computing software basics and Python libraries

Errors and uncertainties in computations

Monte Carlo: Randomness, walks, decays, thermodynamics

Differentiation, integration, matrix computing

Trial-and-error searching and data fitting

Solving ordinary differential equations with applications

High-performance hardware and programming

Fourier, wavelet and principal component analyses

Nonlinear dynamics

Fractals and Statistical growth models

Molecular dynamics

Partial Differential Equations: heat, waves, E-M, quantum wavepackets

Electrostatics via finite elements

Shock waves, solitons and fluid dynamics

Feynman path integrals and integral equations of quantum mecha