Chern classes of automorphic vector bundles

46 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Grothendieck Classes and Chern Classes of Hyperplane Arrangements (2011, methodology): “ The formula in Theorem 4.1 holds if Ais any divisor with simple normal crossings in a nonsingular variety. For a proof of this elementary fact, see e.g., Theorem 1 in [Alu99b] or Proposition 15.3 in [GP02]; this observation may in fact be used to give an alternative treatment of CSM classes ([Alu06”
Lagrangian geometry of matroids (2020, methodology): “ bundle: csmp1 Xqcp 1 Y plogY Xq_qXrYs: In fact, the logarithmic formula can be used to construct the natural transformation csm [Alu06]. For precursors of the logarithmic viewpoint, see [Alu99] and [GP02]. The current paper demonstrates that a similar geometry exists for arbitrary M in the tropical”
Chern classes of Schubert cells and varieties (2006, methodology): “This approach to the computation of Chern-Schwartz-MacPherson classes goes back to an observation (Proposition 15.3 in [ GP02 ], Theorem 1 in [Alu99]) and has proven useful for other explicit computations.”