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Moduli Spaces of Riemannian Metrics
By:Wilderich Tuschmann,David J. Wraith
Published on 2015-10-14 by Springer

This book studies certain spaces of Riemannian metrics on both compact and non-compact manifolds. These spaces are defined by various sign-based curvature conditions, with special attention paid to positive scalar curvature and non-negative sectional curvature, though we also consider positive Ricci and non-positive sectional curvature. If we form the quotient of such a space of metrics under the action of the diffeomorphism group (or possibly a subgroup) we obtain a moduli space. Understanding the topology of both the original space of metrics and the corresponding moduli space form the central theme of this book. For example, what can be said about the connectedness or the various homotopy groups of such spaces? We explore the major results in the area, but provide sufficient background so that a non-expert with a grounding in Riemannian geometry can access this growing area of research.

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Book which was published by Springer since 2015-10-14 have ISBNs, ISBN 13 Code is 9783034809481 and ISBN 10 Code is 3034809484

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