Logo

Computational Physics: Problem Solving with Computers

Large book cover: Computational Physics: Problem Solving with Computers

Computational Physics: Problem Solving with Computers
by

Publisher: Wiley-VCH
ISBN/ASIN: 3527406263
Number of pages: 526

Description:
This upper-division text surveys many of the topics of modern computational physics from a computational science point of view. Its emphasis on learning by doing (assisted by many model programs), as with 2nd Edition, but with new materials as well as with Python.

Home page url

Download or read it online for free here:
Download link
(39MB, PDF)

Similar books

Book cover: High Performance Computing and Numerical ModellingHigh Performance Computing and Numerical Modelling
by - arXiv
These are lecture notes about high performance computing and numerical modelling in 43rd Saas Fee Advanced Course winter school, specifically covering the basics of numerically treating gravity and hydrodynamics in the context of galaxy evolution.
(12887 views)
Book cover: Multigrid Methods for Structured Grids and their Application in Particle SimulationMultigrid Methods for Structured Grids and their Application in Particle Simulation
by - John von Neumann Institute for Computing
This work is focused on the application of multigrid methods to particle simulation methods. Particle simulation is important for a broad range of scientific fields, like biophysics, astrophysics or plasma physics, to name a few.
(9976 views)
Book cover: Introduction to Computational PhysicsIntroduction to Computational Physics
by
The purpose of the text is to demonstrate how computers can help deepen our understanding of physics and increase the range of calculations which we can perform. These lecture notes are writen for an undergraduate course on computational physics.
(19951 views)
Book cover: Computational PhysicsComputational Physics
by - ETH Zurich
Contents: Introduction; The Classical Few-Body Problem; Partial Differential Equations;The classical N-body problem; Integration methods; Percolation; Magnetic systems; The quantum one-body problem; The quantum N body problem; and more.
(12033 views)