WORLD SCIENTIFIC, Date: 1994. Softcover. Brand New. “International Edition” - ISBN number and front cover may be different in rare cases but CONTENTS are same as the US edition. No shipping to PO BOX, APO, FPO addresses. Kindly provide day time phone number in order to ensure smooth delivery. Printed in black & white in English language. Territorial restrictions may be printed on the book. We may ship from Asian regions for inventory purpose. 100% Customer satisfaction guaranteed!" We use Fast Shipping via DHL/FEDEX/UPS 1994. WORLD SCIENTIFIC ISBN 9810220340 9789810220341 [US]

WORLD SCIENTIFIC INDIA. PaperBack. New. WORLD SCIENTIFIC INDIA ISBN 9810220340 9789810220341 [NZ]

Paperback. New. Book Condition: New Paperback Eastern Economy Edition textbook with identical content as the US version. Shipped Same Day. We do not ship APO and FPO. Will be dispatched fast. Please send me an email if you have any questions. 100% Satisfaction. ISBN 9810220340 9789810220341 [IN]

World Scientific, Date: 1994 Second Printing in illustrated wraps as pictured, no remainder oir other markings, no spine/cover creasses, bright tight unread copy; 8vo; (xii) 465pp indexed. Soft Cover. As New. 1994. World Scientific ISBN 9810220340 9789810220341 [US]

Paperback / softback. New. ISBN 9810220340 9789810220341 [GB]

World Scientific Pub Co Inc, Date: 1994. Paperback. New. 480 pages. 8.25x6.00x1.00 inches. 1994. World Scientific Pub Co Inc ISBN 9810220340 9789810220341 [GB]

ISBN10: 9810220340, ISBN13: 9789810220341, [publisher: World Scientific Publishing Company] Softcover nach der Bestellung gedruckt Neuware - Printed after ordering - This is an introduction to the basic tools of mathematics needed to understand the relation between knot theory and quantum gravity. The book begins with a rapid course on manifolds and differential forms, emphasizing how these provide a proper language for formulating Maxwell's equations on arbitrary spacetimes. The authors then introduce vector bundles, connections and curvature in order to generalize Maxwell theory to the Yang-Mills equations. The relation of gauge theory to the newly discovered knot invariants such as the Jones polynomial is sketched. Riemannian geometry is then introduced in order to describe Einstein's equations of general relativity and show how an attempt to quantize gravity leads to interesting applications of knot theory.
[Einbeck, Germany] [Publication Year: 1994]
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