运算量子物理学

　　本书是Springer《物理学讲义》丛书新系列第31卷。书中利用量子理论的概率结构，用运算量子物理学给出量子力学一个系统表述。书中把可观测量视为正算子测度，并深入探索而得到量子测量理论，从而应用它来解决长期存在于量子力学基础中的哲学概念，并解释其中的疑难问题，而且使许多量子力学中最新的基本实验也获得圆满分析。量子力学研究领域的高年级大学生、研究生和科研人员；物理学的哲学家及算子测度的数学工作者。此书为英文版！

暂缺《运算量子物理学》作者简介

Prologue
Ⅰ Introduction
1.Observables ad POV Measures
2.Historical Survey
Ⅱ Theory
1.Hilbert Space Frame
2.Physical and Mathematical Features of POV Measures
3.Quanturm Measurement Theory
4.Individual Interpretation of Quantum Mechanics
Ⅲ Observables
1.Observables as Covariant Objects
2.Position and Monmentum
3.Angular Momentum and Angle
4.Engergy and Time
5.Photon Observables
Ⅳ Measurements
1.Contiuous Observables
2.Pairs of Obervalbes
3.Mesurements and Conservation Laws
Ⅴ Uncertainty
1.Coarse-Graining
2.Informational Completeness
3.Unsharpness
4.Uncertainty Relations
Ⅵ Phase Space
1.Reprentation of States as Phase Space Functions
2.Joint Position-Momentum Measurement
3.Classical Limit
Ⅶ Experiments
1.Stern-Gerlach Experiment
2.Informationally Complete Polarisation Measurment
3.Measurement Schemes Involving Photons
4.Wave-Particale Duality of Photons
Epilogue
References
Notations
Subject Index