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Date: 13-5-2021
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If is a simply connected, compact manifold with a boundary that has two components, and , such that inclusion of each is a homotopy equivalence, then is diffeomorphic to the product for . In other words, if and are two simply connected manifolds of dimension and there exists an h-cobordism between them, then is a product and is diffeomorphic to .
The proof of the -cobordism theorem can be accomplished using surgery. A particular case of the -cobordism theorem is the Poincaré conjecture in dimension . Smale proved this theorem in 1961.
REFERENCES:
Smale, S. "Generalized Poincaré's Conjecture in Dimensions Greater than Four." Ann. Math. 74, 391-406, 1961.
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