
Topics In Contemporary Mathematical Physics
Kai S. Lam(Author)
World Scientific Publishing Co Pte Ltd
Published on 6. June 2003
Book
Paperback/Softback
620 pages
978-981-238-454-6 (ISBN)
Description
This textbook, pitched at the advanced-undergraduate to beginning-graduate level, focuses on mathematical topics of relevance in contemporary physics that are not usually covered in texts at the same level. Its main purpose is to help students appreciate and take advantage of the modern trend of very productive symbiosis between physics and mathematics. Three major areas are covered: (1) linear operators; (2) group representations and Lie algebra representations; (3) topology and differential geometry.The following are noteworthy features of this book: the style of exposition is a fusion of those common in the standard physics and mathematics literatures; the level of exposition varies from quite elementary to moderately advanced, so that the book is of interest to a wide audience; despite the diversity of the topics covered, there is a strong degree of thematic unity; much care is devoted to detailed cross-referencing so that, from any part of the book, the reader can trace easily where specific concepts or techniques are introduced.
More details
Language
English
Place of publication
Singapore
Singapore
Target group
College/higher education
Professional and scholarly
Upper level undergraduates, graduate students, lecturers and researchers in mathematical physics
Product notice
Paperback (trade)
Unsewn / adhesive bound
Dimensions
Height: 250 mm
Width: 167 mm
Thickness: 31 mm
Weight
1021 gr
ISBN-13
978-981-238-454-6 (9789812384546)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Person
Kai S Lam (California State Polytechnic University, USA)
Content
Tensors; Algebraic Structures; Basic Group Concepts; Inner Products, Metrics, and Dual Spaces; Adjoints and Unitary Transformations; Eigenvalue Problems; Group Representation Theory; The Spherical Harmonics; The Representations of Semisimple Lie Algebras; Clifford Algebras; The Geometry of Lie Groups; Yang-Mills Equations; Riemannian Geometry; Characteristic Classes; and other topics.