Quantum Mechanics in the Geometry of Space-Time

Table of Contents

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   Book Overview
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   Chapter 1 Introduction
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   Chapter 2 The Clifford Algebra Associated with the Minkowski Space–Time M
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   Chapter 3 Comparison Between the Real and the Complex Language
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   Chapter 4 Geometrical Properties of the U(1) Gauge
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   Chapter 5 Relation Between the U(1) Gauge, the Spin and the Energy of a Particle of Spin 1/2
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   Chapter 6 The Dirac Theory of the Electron in Real Language
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   Chapter 7 The Invariant Form of the Dirac Equation and Invariant Properties of the Dirac Theory
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   Chapter 8 Geometrical Properties of the SU(2) Gauge and the Associated Momentum–Energy Tensor
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    Chapter 9 Geometrical Properties of the SU(2) $$\times$$ U(1) Gauge
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    Chapter 10 The Electroweak Theory in STA: Global Presentation
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    Chapter 11 The Electroweak Theory in STA: Local Presentation
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    Chapter 12 On a Change of SU(3) into Three SU(2) $$\times $$ U(1)
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    Chapter 13 A Real Quantum Electrodynamics
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    Chapter 14 Real Algebras Associated with an Euclidean Space
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    Chapter 15 Relation Between the Dirac Spinor and the Hestenes Spinor
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    Chapter 16 The Movement in Space–Time of a Local Orthonormal Frame
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    Chapter 17 Incompatibilities in the Use of the Isospin Matrices
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    Chapter 18 A Proof of the Tetrode Theorem
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    Chapter 19 About the Quantum Fields Theory