This title provides a thorough but clear study of tensors and groups and their role in theoretical physics and applied mathematics. In particular, it aims to demystify tensors and provide a unified framework for understanding them inthe context of classical and quantum physics. Linking the component formalismprevalent in physics calculations with the abstract but more conceptual formulation found in many mathematical texts, An Introduction to Tensors and Group Theory for Physicists is a valuable addition to the literature on tensors and group theory. Ideal for self-study or for use in the classroom. Includes many physical applications, particularly in quantum physics and relativity. Provides ample exercises for practice of the definitions and techniques. INDICE: Some Mathematical Shorthand. Dirac Dictionary. 1 A Quick Introduction to Tensors.- 2 Vector Spaces. 3 Tensors. 4 Groups, Lie Groups, and Lie Algebras. 5 Basic Representation Theory. 6 The Winger-Echart Theorem and Other Applications. Complexifications of Real Lie Algebras and the Tensor Product Decomposition of sl(2,C)R.- References. Index.
- ISBN: 978-0-8176-4714-8
- Editorial: Birkhäuser Boston
- Encuadernacion: Cartoné
- Páginas: 230
- Fecha Publicación: 28/10/2011
- Nº Volúmenes: 1
- Idioma: Inglés