## Details

**Table of Contents**

List of Tables

List of Figures

Preface

Part I. Principles

Chapter 1 – Historical Background – XIXth Century and Beyond (pp. 3-32)

Chapter 2 – The Characteristic Function Derivation (pp. 33-64)

Chapter 3 – The Entropy Derivation (pp. 65-92)

Chapter 4 – The Stochastic Derivation (pp. 93-124)

Chapter 5 – Quantum Mechanics and the Central Limit Theorem (pp. 125-150)

Chapter 6 – Langevin Equations for Quantum Mechanics (pp. 151-192)

Part II. New Perspectives

Chapter 7 – Classical Representation of the Spin (pp. 195-222)

Chapter 8 – Operator Formation and Phase Space Distributions (pp. 223-252)

Chapter 9 – On Reality, Locality and Bell’s Inequalities (pp. 253-268)

Chapter 10 – Indistinguishability (pp. 269-278)

Part III. Relativistic Extension

Chapter 11 – Special and General Relativistic Quantum Mechanics (pp. 281-312)

Part IV. Interpretation

Chapter 12 – The Interpretation of Quantum Mechanics (pp. 315-348)

References

Index

**Reviews**

“Rather than ordinary axiomatic approach, this textbook proves 52 theorems and 12 corollaries, and thus establishes the quantum mechanics upon demonstrations. Based on the proved theorem of watershed between classical and quantum physics, this textbook solves with confidence the contradiction between quantum mechanics and general theory of relativity. This contradiction is thought as a 21 century difficult problem in physics.” READ MORE… – **Chongyu Wang, Department of Physics, Tsinghua University, Member of the Chinese Academy of Sciences**

“I think that “Quantum Mechanics upon Theorem” makes quantum mechanics at the first time to go from postulates to demonstrations. Although the history of quantum physics is more than 100 years, it is a big regret that until now all its basic concepts and pictures, such as uncertainty relation, wave-particle duality, operator representation, still stop at stage of postulates, and thus the basis of quantum mechanics is not very firm.” READ MORE… – **Wei-xin Zhang, Professor, Academician of Chinese Engineering Academy**