Quantum Mechanics I
Apple Academic Press Inc. (Verlag)
978-1-4822-6337-4 (ISBN)
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The text addresses many topics not typically found in books at this level, including:
Bound state solutions of quantum pendulum
Pöschl–Teller potential
Solutions of classical counterpart of quantum mechanical systems
A criterion for bound state
Scattering from a locally periodic potential and reflection-less potential
Modified Heisenberg relation
Wave packet revival and its dynamics
Hydrogen atom in D-dimension
Alternate perturbation theories
An asymptotic method for slowly varying potentials
Klein paradox, Einstein-Podolsky-Rosen (EPR) paradox, and Bell’s theorem
Numerical methods for quantum systems
A collection of problems at the end of each chapter develops students’ understanding of both basic concepts and the application of theory to various physically important systems. This book, along with the authors’ follow-up Quantum Mechanics II: Advanced Topics, provides students with a broad, up-to-date introduction to quantum mechanics.
Print Versions of this book also include access to the ebook version.
S. Rajasekar received his B.Sc. and M.Sc. in physics both from the St. Joseph’s College, Tiruchirapalli. In 1987, he received his M.Phil. in physics from Bharathidasan University, Tiruchirapalli. He was awarded a Ph.D. in physics (nonlinear dynamics) from Bharathidasan University in 1992. In 2005, he became a professor at the School of Physics, Bharathidasan University. His recent research focuses on nonlinear dynamics with a special emphasis on nonlinear resonances. He has coauthored a book, and authored or coauthored more than 80 research papers in nonlinear dynamics. R. Velusamy received his B.Sc. in physics from the Ayya Nadar Janaki Ammal College, Sivakasi in 1972 and M.Sc. in physics from the P.S.G. Arts and Science College, Coimbatore in 1974. He received an M.S. in electrical engineering at the Indian Institute of Technology, Chennai in the year 1981. In the same year, he joined in the Ayya Nadar Janaki Ammal College as an assistant professor in physics. He was awarded an M.Phil. in physics in 1988. He retired in 2010. His research topics are quantum confined systems and wave packet dynamics.
Why Was Quantum Mechanics Developed? Schrödinger Equation and Wave Function. Operators, Eigenvalues, Eigenfunctions, and Wave Function. Exactly Solvable Systems I: Bound States. Exactly Solvable Systems II: Scattering States. Matrix Mechanics. Various Pictures in Quantum Mechanics and Density Matrix. Heisenberg Uncertainty Principle. Momentum Representation. Wave Packet. Theory of Angular Momentum. Hydrogen Atom. Approximation Methods I: Time-Independent Perturbation Theory. Approximation Methods II: Time-Dependent Perturbation Theory. Approximation Methods III: WKB and Asymptotic Methods. Approximation Methods IV: Variational Method. Scattering Theory. Identical Particles. Relativistic Quantum Theory. Mysteries in Quantum Mechanics. Numerical Methods for Quantum Mechanics. Appendices. Index.
| Erscheint lt. Verlag | 11.2.2015 |
|---|---|
| Zusatzinfo | 13 Tables, black and white; 83 Illustrations, black and white |
| Verlagsort | Oakville |
| Sprache | englisch |
| Maße | 156 x 234 mm |
| Gewicht | 997 g |
| Themenwelt | Mathematik / Informatik ► Mathematik ► Algebra |
| Naturwissenschaften ► Physik / Astronomie ► Quantenphysik | |
| ISBN-10 | 1-4822-6337-8 / 1482263378 |
| ISBN-13 | 978-1-4822-6337-4 / 9781482263374 |
| Zustand | Neuware |
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