Ebook Download Massless Representations of the Poincare Group: Electromagnetism, Gravitation, Quantum Mechanics, Geometry, by R. Mirman
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Massless Representations of the Poincare Group: Electromagnetism, Gravitation, Quantum Mechanics, Geometry, by R. Mirman
Ebook Download Massless Representations of the Poincare Group: Electromagnetism, Gravitation, Quantum Mechanics, Geometry, by R. Mirman
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Chapters: The Physical Meaning of Poincare Massless Representations; Massless Representations; Massless Fields are Different; How to Couple Massless and Massive Matter; The Behaviour of Matter in Fields; Geometrical Reasons for the Poincare Group; Description of the Electromagnetic Field; The Equations Governing Free Gravitation; How Matter Determines Gravitational Fields; Nonlinearity and Geometry; Quantum Gravity.
- Sales Rank: #13403403 in Books
- Published on: 2012-07-03
- Original language: English
- Dimensions: 10.00" h x 6.75" w x .75" l, 1.09 pounds
- Binding: Hardcover
- 213 pages
About the Author
R. Mirman is the author of Group Theory: An Intuitive Approach, Group Theoretical Foundations of Quantum Mechanics, Massless Representations of the Poincar� Group: electromagnetism, gravitation, quantum mechanics, geometry, Point Groups, Space Groups, Crystals, Molecules, Quantum Mechanics, Quantum Field Theory: geometry, language, logic, and Quantum Field Theory, Conformal Group Theory, Conformal Field Theory: Mathematical and conceptual foundations, physical and geometrical applications.
Most helpful customer reviews
3 of 3 people found the following review helpful.
More like a 213-page journal article than a textbook
By Ulfilas
Mirman's book expands on the sort of discussion that is found in Chapter 2 of Weinberg's The Quantum Theory of Fields, Volume 1: Foundations, in which the differences between the representations of massive particles (like the electron) and massless particles (like the photon) are elucidated. The problem, with this book, however, is that the notation used (e.g. the Lorentz generators of the Poincare group on p.15) is often not defined within the confines of this book. Instead the reader is directed to other difficult to obtain books or journal articles (e.g. Kim and Noz Theory and Applications of the Poincar� Group (Fundamental Theories of Physics)) for these definitions. Such an approach to defining essential features such as notation is what you might expect from journal articles--though even most review articles define basic notation. Nevertheless, Mirman deserves credit for presenting the reader with helpful intuitive insights that are expressed verbally rather than being couched solely in equations. For example, the equation-free discussion of Section 3.6 (pp.49-50), "How are massless representations obtained from massive ones," is both brief and insightful.
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