A Poincar??? space is a topological space satisfying Poincar??? duality, as a compact manifold. This book explains how to perform, in the category of Poincar??? spaces, a certain number of geometric constructions which are usual in the world of manifolds (surgery, handle techniques, transversality, etc.). These constructions turn out to be useful in solving manifold problems, such as embeddings and group actions. This is the first book to be published on this subject. The methods are based on standard surgery theory and ...
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A Poincar??? space is a topological space satisfying Poincar??? duality, as a compact manifold. This book explains how to perform, in the category of Poincar??? spaces, a certain number of geometric constructions which are usual in the world of manifolds (surgery, handle techniques, transversality, etc.). These constructions turn out to be useful in solving manifold problems, such as embeddings and group actions. This is the first book to be published on this subject. The methods are based on standard surgery theory and elementary homotopy arguments.
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Add this copy of Geometry on Poincare Spaces. (Mn-41), Volume 41 to cart. $12.95, new condition, Sold by Val Dusek rated 4.0 out of 5 stars, ships from Scarborough, ME, UNITED STATES, published 1993 by Princeton University Press.
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