Computational Problems for Physics

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A01=Manuel Jose Paez
A01=Rubin H. Landau
advanced data analytics
Author_Manuel Jose Paez
Author_Rubin H. Landau
Bifurcation Diagram
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Category=UMX
Central Difference Algorithm
computational physics
computational physics problem solving
DFT
Double Pendulum
Elliptic Integral
Energy Conservation
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Leapfrog Algorithm
LVM
Manuel Jose P
mathematical methods
Metropolis Algorithm
Morlet Wavelets
numerical methods
numerical simulation techniques
Ode Solver
Ordinary Differential Equations
PDE Solution
Phase Space Plots
population dynamics modeling
Prey Population
quantum systems analysis
RLC Circuit
scientific computing applications
Self-avoiding Random Walk
Short Time Fourier Transform
Sine Gordon Equation
Standard Ode Solver
thermodynamic processes
Trial Configuration
Vorticity Form
Vorticity Lines
Wave Equation
Wavelet Transform

Product details

  • ISBN 9781138705913
  • Weight: 920g
  • Dimensions: 178 x 254mm
  • Publication Date: 08 Jun 2018
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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Our future scientists and professionals must be conversant in computational techniques. In order to facilitate integration of computer methods into existing physics courses, this textbook offers a large number of worked examples and problems with fully guided solutions in Python as well as other languages (Mathematica, Java, C, Fortran, and Maple). It’s also intended as a self-study guide for learning how to use computer methods in physics. The authors include an introductory chapter on numerical tools and indication of computational and physics difficulty level for each problem. Readers also benefit from the following features:

• Detailed explanations and solutions in various coding languages.

• Problems are ranked based on computational and physics difficulty.

• Basics of numerical methods covered in an introductory chapter.

• Programming guidance via flowcharts and pseudocode.

Rubin Landau is a Distinguished Professor Emeritus in the Department of Physics at Oregon State University in Corvallis and a Fellow of the American Physical Society (Division of Computational Physics).

Manuel Jose Paez-Mejia is a Professor of Physics at Universidad de Antioquia in Medellín, Colombia.

Rubin Landau is a Distinguished Professor Emeritus in the Department of Physics at Oregon State University in Corvallis and a Fellow of the American Physical Society (Division of Computational Physics). His research specialty is computational studies of the scattering of elementary particles from subatomic systems and momentum space quantum mechanics. Landau has taught courses throughout the undergraduate and graduate curricula, and, for over 20 years, in computational physics. He was the founder of the OSU Computational Physics degree program, an Executive Committee member of the APS Division of Computational Physics, and the AAPT Technology Committee. At present Landau is the Education co-editor for AIP/IEEE Computing in Science & Engineering and co-editor of this Taylor & Francis book series on computational physics. He has been a member of the XSEDE advisory committee and has been part of the Education Program at the SuperComputing (SC) conferences for over a decade.

Manuel Jose Paez-Mejia has been a Professor of Physics at Universidad de Antioquia in Medellín, Colombia since January 1969. He has been teaching courses in Modern Physics, Nuclear Physics, Computational Physics, Numerical Methods, Mathematical Physics, and Programming in Fortran, Pascal, and C languages. He has authored scientific papers in nuclear physics and computational physics, as well as texts on the C Language, General Physics, and Computational Physics (coauthored with Rubin Landau and Cristian Bordeianu). In the past, he and Landau conducted pioneering computational investigations of the interactions of mesons and nucleons with few-body nuclei. Professor Paez has led workshop in Computational Physics throughout Latin America, and has been Director of Graduate Studies in Physics at the Universidad de Antioquia.

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