This book is aimed at senior undergraduate and graduate students. Established mathematical techniques are used to simplify several complex calculations, and a wide range of topics including quantum computing and quantum information are covered in detail.
This book is aimed at senior undergraduate and graduate students. Established mathematical techniques are used to simplify several complex calculations, and a wide range of topics including quantum computing and quantum information are covered in detail.
Ravinder R. Puri is a Visiting Professor in the Department of Physics at the Indian Institute of Technology, Gandhinagar. He is serving as a Distinguished Guest Professor at the Indian Institute of Technology, Bombay (November 2009-present) and earlier served as Visiting Professor at the University of Manchester Institute of Science and Technology (UMIST), UK (June-December 1997). He has published more than one hundred papers in journals and conferences of national and international repute. His areas of research interest include theoretical quantum optics, foundations of quantum mechanics and quantum information processing.
Inhaltsangabe
Preface 1. History of quantum mechanics 2. Vectors and operators 3. Finite dimensional spaces 4. Function space 5. Postulates of quantum mechanics 6. Density operator 7. Measurement postulate and paradoxes of quantum mechanics 8. Position and momentum representations 9. Schrödinger equation in one dimension 10. One-dimensional piecewise constant potentials 11. One-dimensional exactly solvable continuous potentials 12. Partially and completely periodic potentials 13. Harmonic oscillator 14. Three-dimensional central potentials 15. Symmetry in quantum mechanics 16. Quantum theory of angular momentum 17. Approximation methods 18. Entanglement and local hidden variable theory Appendix A. Delta function Appendix B. Second-order ordinary differential equations Appendix C. Riccati equation Appendix D. Some mathematical formulas References Index.
Preface 1. History of quantum mechanics 2. Vectors and operators 3. Finite dimensional spaces 4. Function space 5. Postulates of quantum mechanics 6. Density operator 7. Measurement postulate and paradoxes of quantum mechanics 8. Position and momentum representations 9. Schrödinger equation in one dimension 10. One-dimensional piecewise constant potentials 11. One-dimensional exactly solvable continuous potentials 12. Partially and completely periodic potentials 13. Harmonic oscillator 14. Three-dimensional central potentials 15. Symmetry in quantum mechanics 16. Quantum theory of angular momentum 17. Approximation methods 18. Entanglement and local hidden variable theory Appendix A. Delta function Appendix B. Second-order ordinary differential equations Appendix C. Riccati equation Appendix D. Some mathematical formulas References Index.
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