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The Geometry of Heisenberg Groups: With Applications in Signal Theory, Optics, Quantization, and Field Quantization Book

The Geometry of Heisenberg Groups: With Applications in Signal Theory, Optics, Quantization, and Field Quantization
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  • The Geometry of Heisenberg Groups: With Applications in Signal Theory, Optics, Quantization, and Field Quantization
  • Written by author Ernst Binz
  • Published by American Mathematical Society, December 2008
  • The three-dimensional Heisenberg group, being the simplest non-commutative Lie group, appears prominently in various applications of mathematics. The goal of this book is to present basic geometric and algebraic properties of the Heisenberg group and its
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Ch. 1 The Skew Field of Quaternions 1

Ch. 2 Elements of the Geometry of S[superscript 3], Hopf Bundles and Spin Representations 25

Ch. 3 Internal Variables of Singularity Free Vector Fields in a Euclidean Space 47

Ch. 4 Isomorphism Classes, Chern Classes and Homotopy Classes of Singularity Free Vector Fields in 3-Space 73

Ch. 5 Heisenberg Algebras, Heisenberg Groups, Minkowski Metrics, Jordan Algebras and SL(2,C) 107

Ch. 6 The Heisenberg Group and Natural C[superscript *]-Algebras of a Vector Field in 3-Space 131

Ch. 7 The Schrodinger Representation and the Metaplectic Representation 161

Ch. 8 The Heisenberg Group: A Basic Geometric Background of Signal Analysis and Geometric Optics 191

Ch. 9 Quantization of Quadratic Polynomials 215

Ch. 10 Field Theoretic Weyl Quantization of a Vector Field in 3-Space 247

Appendix A Thermodynamics, Geometry and the Heisenberg Group by Serge Preston 269

Bibliography 291

Index 295


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