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| arXiv:0803.3196 |
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Title: Maximalite des varietes toriques de dimension 4
Authors: Alexandre Sine
Categories: math.AG Algebraic Geometry (math.CO Combinatorics)
Comments: 12 pages
Abstract: A complex algebraic variety defined over the reals is maximal when the sum of
its Betti numbers for Borel Moore homology with $\zz$ coefficients coincides
with the sum of the Betti numbers of its real part. We will show in this paper
that toric varieties of dimension 4 are maximal.
Owner: Alexandre Sine
Version 1: Fri, 21 Mar 2008 17:05:56 GMT
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