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Proof of Nadel’s conjecture and direct image for relative $K$ -theory

Alain Berthomieu — 2002

Bulletin de la Société Mathématique de France

A “relative” $K$ -theory group for holomorphic or algebraic vector bundles on a compact or quasiprojective complex manifold is constructed, and Chern-Simons type characteristic classes are defined on this group in the spirit of Nadel. In the projective case, their coincidence with the Abel-Jacobi image of the Chern classes of the bundles is proved. Some applications to families of holomorphic bundles are given and two Riemann-Roch type theorems are proved for these classes.

Quillen metrics and higher analytic torsion forms.

Jean-Michel Bismut; Alain Berthomieu — 1994

Journal für die reine und angewandte Mathematik

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Proof of Nadel’s conjecture and direct image for relative K -theory

Quillen metrics and higher analytic torsion forms.

Proof of Nadel’s conjecture and direct image for relative $K$ -theory