Includes bibliographical references and index.
|Statement||edited by J.P. Draayer, J. Jänecke.|
|Contributions||Hecht, K. T. 1926-, Draayer, J. P., Jänecke, J.|
|LC Classifications||QC793.3.S9 G76 1992|
|The Physical Object|
|Pagination||xviii, 445 p. :|
|Number of Pages||445|
|LC Control Number||92014201|
Group Theory and Special Symmetries in Nuclear Physics - Proceedings of the International Symposium. Singapore: World Scientific Publishing Co Pte Ltd, © Material Type: Document, Internet resource: Document Type: Internet Resource, Computer File: All Authors / Contributors: Joachim W Janecke; Jerry P Draayer. In physics, a symmetry of a physical system is a physical or mathematical feature of the system (observed or intrinsic) that is preserved or remains unchanged under some transformation.. A family of particular transformations may be continuous (such as rotation of a circle) or discrete (e.g., reflection of a bilaterally symmetric figure, or rotation of a regular polygon). Symmetries in Physics Group Theory and the Harmonic Oscillator: The Work of Marcos Moshinsky. Dirac equation cluster condensed matter equation of state hadron molecular physics nuclear physics nuclear reaction particle physics particles photoelectron spectroscopy quantum gravity quantum mechanics scattering superconductivity. Publisher Summary. This chapter presents the mechanical aspects of handling group representations in general. Before there is a use group theory in quantum mechanics, it is important to have systematic procedures, applicable to an arbitrary group for labelling and describing the irreducible representations, reducing a given representation and deriving all the different irreducible representations.
Buy Symmetries and Conservation Laws in Particle Physics: An Introduction to Group Theory for Particle Physicists by Stephen Haywood (ISBN: ) from Amazon's Book Store. Everyday low prices and free delivery on eligible orders. Symmetries, coupled with the mathematical concept of group theory, are an essential conceptual backbone in the formulation of quantum field theories capable of describing the world of elementary particles. This primer is an introduction to and survey of the underlying concepts and structures. I W. Ludwig and C. Falter, Symmetries in Physics (Springer, Berlin, ). general introduction; discrete and continuous groups I W.-K. Tung, Group Theory in Physics (World Scienti c, ). general introduction; main focus on continuous groups I L. M. Falicov, Group Theory and Its Physical Applications (University of Chicago Press, Chicago, ). There is a book titled "Group theory and Physics" by Sternberg that covers the basics, including crystal groups, Lie groups, representations. I think it's a good introduction to the topic. To quote a review on Amazon (albeit the only one): "This book is an excellent introduction to the use of group theory in physics, especially in crystallography, special relativity and particle physics.
Get this from a library! Group theory and special symmetries in nuclear physics: proceedings of the international symposium in honor of K.T. Hecht, Ann Arbor, Michigan, September [K T Hecht; J P Draayer; J Jänecke;]. Part of the Nuclear Physics Monographs book series The purpose of the course was to discuss as far as possible all known symmetries in nuclei, with special emphasis on dynamical symmetries. the book should prepare a student to read the latest literature on the subject and also train him to do group theoretic work in nuclear physics. The. This book is the result of a graduate-level "special topics" course I gave at the University of Rochester in The purpose of the course was to discuss as far as possible all known symmetries in nuclei, with special emphasis on dynamical symmetries. In physics, a gauge theory is a type of field theory in which the Lagrangian does not change (is invariant) under local transformations from certain Lie groups.. The term gauge refers to any specific mathematical formalism to regulate redundant degrees of freedom in the Lagrangian. The transformations between possible gauges, called gauge transformations, form a Lie group—referred to as the.