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Virtual and non-virtual algebraic Betti numbers

  • Hélène Pennaneac’h
Published/Copyright: July 27, 2005
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Advances in Geometry
From the journal Volume 5 Issue 2

Abstract

Virtual algebraic Betti numbers for real algebraic varieties are constructed from the property of additivity of d-algebraically constructible homologies.

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Published Online: 2005-07-27
Published in Print: 2005-04-20

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Articles in the same Issue

  1. Localization of automorphisms of some unbounded Levi degenerate algebraic hypersurfaces in ℂn
  2. Virtual and non-virtual algebraic Betti numbers
  3. The classification of flag-transitive Steiner 3-designs
  4. On surfaces with two apparent double points
  5. Halphen conditions and postulation of nodes
  6. Topological affine planes with affine connections
  7. The embedding of (0, 2)-geometries and semipartial geometries in AG(n, q)
  8. The geometry of isoparametric hypersurfaces with four distinct principal curvatures in spheres
  9. New counterexamples to A. D. Alexandrov’s hypothesis
  10. A maximum principle for parabolic equations on manifolds with cone singularities
  11. Packing a planar convex body with three homothetical copies and inscribing relatively equilateral triangles
https://doi.org/10.1515/advg.2005.5.2.187

Articles in the same Issue

  1. Localization of automorphisms of some unbounded Levi degenerate algebraic hypersurfaces in ℂn
  2. Virtual and non-virtual algebraic Betti numbers
  3. The classification of flag-transitive Steiner 3-designs
  4. On surfaces with two apparent double points
  5. Halphen conditions and postulation of nodes
  6. Topological affine planes with affine connections
  7. The embedding of (0, 2)-geometries and semipartial geometries in AG(n, q)
  8. The geometry of isoparametric hypersurfaces with four distinct principal curvatures in spheres
  9. New counterexamples to A. D. Alexandrov’s hypothesis
  10. A maximum principle for parabolic equations on manifolds with cone singularities
  11. Packing a planar convex body with three homothetical copies and inscribing relatively equilateral triangles
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