On the geography of symplectic 6-manifolds |
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Authors: | Mihai Halic |
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Institution: | Laboratoire de Mathématiques, Institut Fourier, UMR 5582 CNRS-UJF, Université Joseph Fourier, F-38402 Saint Martin d'Hères Cedex, France.?e-mail: halic@ujf-grenoble.fr, FR
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Abstract: | The article investigates the geography of closed, connected and simply connected, six-dimensional manifolds. It is proved
that any triple of integers satisfying some necessary arithmetical restrictions occurs as the Chern triple of such a manifold.
The main tools used for producing the examples are the symplectic connected sum and the symplectic blow-up.
Received: 28 May 1998 / Revised version: 22 January 1999 |
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Keywords: | Mathematics Subject Classification (1991): 53C15 57R20 |
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