Explaining the concepts of quantum mechanics and quantum field theory in a precise mathematical language, this textbook is an ideal introduction for graduate students in mathematics, helping to prepare them for further studies in quantum physics. The textbook covers topics that are central to quantu
A Mathematical Primer on Quantum Mechanics
β Scribed by Teta, Alessandro
- Publisher
- Springer
- Year
- 2018
- Tongue
- English
- Leaves
- 265
- Series
- UNITEXT for physics
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This book offers a rigorous yet elementary approach to quantum mechanics that will meet the needs of Master's-level Mathematics students and is equally suitable for Physics students who are interested in gaining a deeper understanding of the mathematical structure of the theory. Throughout the coverage, which is limited to single-particle quantum mechanics, the focus is on formulating theory and developing Read more...
β¦ Table of Contents
Preface --
1. Brief Review of Hamiltonian Mechanics and Electromagnetism --
2. From Planck's Hypothesis to Bohr's Atom --
3. Schrodinger Equation --
4. Linear Operators in Hilbert Spaces --
5. Rules of Quantum Mechanics --
6. Free Particle --
7. Harmonic Oscillator --
8. Point Interaction --
9. Hydrogen Atom --
10. The Cloud Chamber Problem --
References --
Index.
β¦ Subjects
Physics;Mathematical physics;Quantum theory
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Explaining the concepts of quantum mechanics and quantum field theory in a precise mathematical language, this textbook is an ideal introduction for graduate students in mathematics, helping to prepare them for further studies in quantum physics. The textbook covers topics that are central to quantu
Explaining the concepts of quantum mechanics and quantum field theory in a precise mathematical language, this textbook is an ideal introduction for graduate students in mathematics, helping to prepare them for further studies in quantum physics. The textbook covers topics that are central to quantu
Quantum mechanics is one of the principle pillars of modern physics. It also remains a topic of great interest to mathematicians. Since its discovery it has inspired and been inspired by many topics within modern mathematics, including functional analysis and operator algebras, Lie groups, Lie algeb
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