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Asymptotic Series
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B01=J.P. Killingbeck
BASIC programming physics
Category1=Non-Fiction
Category=PHQ
computational approaches quantum systems
Continued Fraction
Convergent Power Series
COP=United Kingdom
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Derive Recurrence Relations
eigenvalue computation
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Euler Transformation
Finite Difference Methods
finite difference techniques
Gauss Seidel Method
Infinite Power Series
J P Killingbeck
Language_English
matrix calculations science
Matrix Eigenvalue Problem
Midpoint Rule
Monte Carlo Optimisation
numerical methods physics
Numerov Method
Ordinary Differential Equations
PA=Temporarily unavailable
perturbation theory applications
Perturbed Oscillator
Power Series
Power Series Approach
Power Series Method
Price_€100 and above
PS=Active
Quantum Mechanical Expectation Values
Quasi-bound State
Radial Equation
Real Variable Calculation
Reverse Polish Notation
Richardson Extrapolation
softlaunch
Time Independent Approach
Wynn's Algorithm
Wynn’s Algorithm
Product details
- ISBN 9781315895482
- Weight: 530g
- Dimensions: 156 x 234mm
- Publication Date: 29 Nov 2017
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
- Language: English
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Microcomputer Quantum Mechanics combines the teaching of computing skills with depth of mathematical understanding. This practical text demonstrates how computation can be integrated with theoretical analysis as part of a unified attack on problems in one of the most interesting areas of modern physics. The author discusses the mathematical principles behind the programs and actually creates new methods to facilitate the application of microcomputers in quantum mechanics.Microcomputer Quantum Mechanics combines the teaching of computing skills with depth of mathematical understanding. This practical text demonstrates how computation can be integrated with theoretical analysis as part of a unified attack on problems in one of the most interesting areas of modern physics. The author discusses the mathematical principles behind the programs and actually creates new methods to facilitate the application of microcomputers in quantum mechanics.
