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Title: |
Spinor Structures in Geometry & Physics |
Search Result:
| Edited by: |
Viktor Mikhaylovich Redkov By (author): Olga Vladimirovna Veko, Elena Mikhaylovna, Alexandru Oana, Mircea Neagu, Vladimir Balan |
| ISBN10-13: |
1634636252 : 9781634636254 |
| Format: |
Hardback |
| Size: |
260x180mm |
| Pages: |
444 |
| Weight: |
.922 Kg. |
| Published: |
Nova Science Publishers, Inc (US) - June 2015 |
| List Price: |
331.99 Pounds Sterling |
| Availability: |
In Stock
Qty Available: 3 |
| Subjects: |
Physics |
| This book is devoted to investigating the spinor structures in particle physics and in polarisation optics. In fact, it consists of two parts joined by the question: Which are the manifestations of spinor structures in different branches of physics. It is based on original research. The main idea is the statement that the physical understanding of geometry should be based on physical field theories. The book contains numerous topics with the accent on field theory, quantum mechanics and polarisation optics of the light, and on the spinor approach. |
| Table of Contents: |
| Introduction; Introductory Remarks; On the Geometry of Spaces & Spinor Structure; Spinor Structure. Kustaanheimo–Stiefel & Hopf Bundles; The Spin Covering for the Full Lorentz Group & the Concept of Fermion Parity; Spinor Space Structure & Solutions of Klein–Fock–Gordon Equation; Fermion in Riemannian Space-Time; Polarization Optics & 2-Spinors; Polarization Optics & 4-spinors; Transitivity for the Lorentz Group & Polarization Optics; Parameters of Lorentz Matrices & Transitivity in Polarization Optics; Factorizations for 3-Rotations & the Polarization of the Light; On the Determining of Mueller Matrices from Polarization Measurements; Elementary Constituents of the Group SL(4,R) & Mueller Matrices; Degenerate 4-Dimensional Matrices with Semi-Group Structure; Degenerate Mueller Matrices, Semigroups & Projective Geometry; Diagonalization of Quadratic Forms & the Mueller Formalism; Finsler-Type Structures & Det-Based Classification of Mueller manifolds; Index. |
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