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Manifold Theory: An Introduction to Mathematical Physics (Mathematics & Its Applications) - Hardcover
This account of basic manifold theory and global analysis, based on senior undergraduate and post-graduate courses at Glasgow University for students and researchers in theoretical physics, has been proven over many years. The treatment is rigorous yet less condensed than in books written primarily for pure mathematicians. Prerequisites include knowledge of basic linear algebra and topology. Topology is included in two appendices because many courses on mathematics for physics students do not include this subject.
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Review:
This blend of local coordinate methods and intrinsic differential geometry enables workers to read and do calculations in relativity and high energy particle research. It provides foundations for study in gauge theory, differential geometry and differential topology., Mathematical Reviews
Dr Martin’s very readable differential geometry text for graduate students in physics could also be used for
independent study., American Mathematical Monthly
Accessible and clear, students will appreciate the numerous examples., Zentralblatt fur Didaktik der Mathematik
Synopsis:
Dr Martin’s very readable differential geometry text for graduate students in physics could also be used for
independent study., American Mathematical Monthly
Accessible and clear, students will appreciate the numerous examples., Zentralblatt fur Didaktik der Mathematik
This book aims to provide a clear account of basic manifold theory and global analysis. It starts with a review of the relevant parts of vector space theory and covers basic analytical topology, thus providing sufficient background information to enable students of both mathematics and physics to make full use of the text. Numerous worked and unworked examples are included.
"About this title" may belong to another edition of this title.
- PublisherEllis Horwood Ltd , Publisher
- Publication date1991
- ISBN 10 0135438772
- ISBN 13 9780135438770
- BindingHardcover
- Number of pages360
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