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- W2951749272 abstract "We reformulate the integrality property of the Poincare inner product in the middle dimension, for an arbitrary Poincare $Q$-algebra, in classical terms (discriminant and local invariants). When the algebra is 1-connected, we show that this property is the only obstruction to realizing it by a closed manifold, up to dimension 11. We reinterpret a result of Eisenbud and Levine on finite map germs, relating the degree of the map germ to the signature of the associated local ring, to answer a question of Halperin on artinian weighted complete intersections.We analyse the homogeneous artinian complete intersections over $Q$ realized by closed manifolds of dimensions 4 and 8, and their signatures." @default.
- W2951749272 created "2019-06-27" @default.
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- W2951749272 date "2004-06-09" @default.
- W2951749272 modified "2023-09-23" @default.
- W2951749272 title "Closed manifolds coming from Artinian complete intersections" @default.
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