演繹理論物理學的原理-一種基於量子力學波函數的逐次置信估計的一般理論的提議 (英文) 9787560399447 (瑞典

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書名:演繹理論物理學的原理-一種基於量子力學波函數的逐次置信估計的一般理論的提議 (英文)
ISBN:9787560399447
出版社:哈爾濱工業大學
著編譯者:(瑞典)托馬斯.布隆貝格
叢書名:國外優秀數學著作原版系列
頁數:292
所在地:中國大陸 *此為代購商品
書號:1527460
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【台灣高等教育出版社簡體書】 演繹理論物理學的原理-一種基於量子力學波函數的逐次置信估計的一般理論的提議 (英文) 787560399447 (瑞典)托馬斯.布隆貝格

內容簡介

本書包含了,啟髮式推導、公理化公式和數學理論三部分,其中包含了,波函數的解釋、傳統量子力學理論的重述、傳統量子力學理論的評論、置信理論的啟髮式推導、演繹理論物理的一般原理、置信近似理論等內容。

作者簡介

托馬斯·布隆貝格,瑞典人,斯德哥爾摩大學數學與理論物理學教授。他還是一位IT系統工程師和系統分析員。他的研究方向為S-矩陣理論中的界態。

目錄

Preface to the 2014 Publication
Preface
Introduction
Ⅰ Heuristic Derivation
1 Interpretations of the Wave Function
2 Recapitulation of the Conventional Quantum-mechanical Theory
3 Critique of the Conventional Quantum-mechanical Theory
3 1 The State-Observable Dualism
3 2 The State After Measurement
3 3 The Arbitrariness Problem
3 4 The Concept of Measurement in the Conventional Theory
3 5 The Real Occurrence of Transitions
3 6 Conclusion
4 An Alternative to Statistical Mechanics
4 1 Conceptual Critique of Different Schools in Statistical Mechanics
4 1 1 The Kinetic Theory of Matter
4 1 2 Boltzmann Statistics
4 1 3 The Ergodic Theory
4 1 4 Statistical Ensembles
4 1 5 Different Concepts of Probability
4 1 6 The Use of Mean Values
4 1 7 Critique of the Ensemble Concept
4 1 8 Non-equilibrium States and Irreversible Processes
4 2 An Event Theory of Collective Phenomena
4 2 1 Mechanics as Basis for Macroscopic Phenomena
4 2 2 General and Dynamic-depending Results
4 2 3 The Concept of Approximation as Basis for the Theory
4 2 4 Macroscopic Events
4 2 5 Deterministic Processes
4 2 6 Irreversibility, Causality and the Direction of Time
4 2 7 The Entropy of a Macroscopic System
4 2 8 The Increase of Phase-space Volume
4 2 9 Exceptional States and E-Processes
4 2 10 Further Development of the Theory
4 2 11 The Quantum-Mechanical Substitute for Phase-Space Regions
5 Heuristic Derivation of the Confidence Theory
5 1 The Problematic Nature of the Concept of State
5 2 The Irreducibility of Collapses
5 3 The Collapse-Projection Connection
5 4 The Conceptual Basis of a Physical Theory
5 5 Initial and Boundary Conditions
5 6 Goal and General Line of Direction
5 7 A Theory Describing Successive Transitions
5 8 Basing the Theory on Observables
5 9 First Argument for Using Projections
5 10 Second Argument for Using Projections
5 11 Initial Conditions and Equiangularity
5 12 Successive Transitions
5 13 A Principle of Equiangularity
5 14 Space Localizations as Basic Observables
5 15 Confidence Estimates
5 16 Conclusion
Ⅱ Axiomatic Formulation
Introduction to Part II
6 General Principles of Deductive Theoretical Physics
6 1 The Concept of a Deductive Physical Theory
6 2 Principles of Interpretation
6 3 Events as Basic Observables
6 4 Stochastic Event Structures
6 5 Time-ordering and Time
6 6 Space-time Localization of Events
6 7 Localization of Particles as Basic Events
6 8 Derived Events
6 9 Dynamics
6 10 Self-limiting Theories
7 Hilbert Space Quantum Dynamics
7 1 Quantum-Mechanical Stochastic Event Structures
7 2 Equiangular Sequences of Projections
7 3 Stochastic Event Structures of Projections
7 4 Confidence Levels and approximate equiangularity
7 5 Wave Functions and Space Localization
7 6 Non-relativistic Quantum Dynamics Determined by the Schr6dinger Equation
7 7 Covariant Wave Functions
7 8 Relativistic Quantum Electrodynamics as a Self-limiting Theory
Ⅲ Mathematical Theory
Preface to Part Ⅲ
Ⅰ Confidence Approximation Theory
1 1 Approximate inclusions in Hilbert space
1 l 1 Distance From one Subspace to Another
1 1 2 Approximate Inclusions
1 1 3 Some Auxiliary Theorems on Approxmation of Subspaces
1 1 4 Approximation in Product Spaces
1 2 Confidence Estimates and Fourier Transforms
1 2 1 Simultaneous Confidence Estimates on a Subspace of Func-tions and the Subspace of their Fourier Transforms
1 2 2 Finite Approximation Theory
Ⅱ Causal Event Structures
Ⅱ 1 Stochastic Event Structures
Ⅱ 2 Compatibility of Events

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