Chern classes of automorphic vector bundles.

DOI10.1007/s002220100184zbMath1045.57015arXivmath/9804117OpenAlexW2161863796MaRDI QIDQ1608559

Mark Goresky, William L. Pardon

Publication date: 8 August 2002

Published in: Inventiones Mathematicae (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/9804117

zbMATH Keywords

Hermitian locally symmetric spacesChern classes of automorphic vector bundles

Mathematics Subject Classification ID

Intersection theory, characteristic classes, intersection multiplicities in algebraic geometry (14C17) Characteristic classes and numbers in differential topology (57R20) Topology of vector bundles and fiber bundles (57R22) Stratifications; constructible sheaves; intersection cohomology (complex-analytic aspects) (32S60) Automorphic functions in symmetric domains (32N15)

Related Items (15)

Chern classes for singular varieties, revisited. ⋮ Hirzebruch–Milnor Classes and Steenbrink Spectra of Certain Projective Hypersurfaces ⋮ The intersection cohomology of the Satake compactification of \(\mathcal {A}_g\) for \(g \leq 4\) ⋮ On the equidistribution of some Hodge loci ⋮ Lagrangian geometry of matroids ⋮ AUTOMORPHIC LEFSCHETZ PROPERTIES FOR NONCOMPACT ARITHMETIC MANIFOLDS ⋮ Chern–Schwartz–MacPherson classes for Schubert cells in flag manifolds ⋮ Pfaffian integrals and invariants of singular varieties ⋮ Chern classes of Schubert cells and varieties ⋮ The Euclidean distance degree of smooth complex projective varieties ⋮ Positivity of Chern classes of Schubert cells and varieties ⋮ Lifting Chern classes by means of Ekedahl-Oort strata ⋮ Goresky–Pardon lifts of Chern classes and associated Tate extensions ⋮ The maximum likelihood degree of a very affine variety ⋮ The stable cohomology of the Satake compactification of \(\mathcal A_g\)

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