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Title of Journal: Invent math

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Abbravation: Inventiones mathematicae

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Springer-Verlag

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10.1002/qua.20013

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1432-1297

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Degree formula for connective Emphasis Type="Ital

Authors: K Zainoulline
Publish Date: 2009/11/04
Volume: 179, Issue: 3, Pages: 507-522
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Abstract

We use the degree formula for connective Ktheory to study rational contractions of algebraic varieties As an application we obtain a condition of rational incompressibility of algebraic varieties and a version of the index reduction formula Examples include complete intersection rationally connected varieties twisted forms of abelian varieties and CalabiYau varieties

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Other Papers In This Journal:
  1. Serre’s modularity conjecture (I)
  2. Serre’s modularity conjecture (I)
  3. Erratum to: Burniat surfaces II: secondary Burniat surfaces form three connected components of the moduli space
  4. Image of Λ -adic Galois representations modulo p
  5. Representation theory of $\mathcal{W}$-algebras
  6. The Kodaira dimension of the moduli of K3 surfaces
  7. Brownian Gibbs property for Airy line ensembles
  8. Some quantitative results in $${\mathcal {C}}^0$$ symplectic geometry
  9. Convexes divisibles IV : Structure du bord en dimension 3
  10. The classification of irreducible admissible mod p representations of a p -adic GL n
  11. Some prime factorization results for type II 1 factors
  12. $\mathcal{C}^{2}$ surface diffeomorphisms have symbolic extensions
  13. On the weights of mod p Hilbert modular forms
  14. Operator-algebraic superridigity for SL n (ℤ), n ≥3
  15. Exceptional zero formulae and a conjecture of Perrin-Riou
  16. F-singularities of pairs and Inversion of Adjunction of arbitrary codimension
  17. Knot homology via derived categories of coherent sheaves II, $\mathfrak{sl}_{m}$ case
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