Circle bundles, adiabatic limits of $\eta $-invariants and Rokhlin congruences

Weiping Zhang

Displaying similar documents to “Circle bundles, adiabatic limits of $η$ -invariants and Rokhlin congruences”

Transgressed Euler classes of $SL (2 n, 𝐙)$ vector bundles, adiabatic limits of eta invariants and special values of $L$ -functions

Jean-Michel Bismut, Jeff Cheeger (1992)

Annales scientifiques de l'École Normale Supérieure

Similarity:

Equivariant short exact sequences of vector bundles and their analytic torsion forms

Jean-Michel Bismut (1994)

Compositio Mathematica

Similarity:

Simplicity of generic Steiner bundles

Maria Chiara Brambilla (2005)

Bollettino dell'Unione Matematica Italiana

Similarity:

A Steiner bundle $E$ on $P^{n}$ has a linear resolution of the form $0 \to O {(- 1)}^{s} \to O^{t} \to E \to 0$ . In this paper we prove that a generic Steiner bundle $E$ is simple if and only if $χ (End E)$ is less or equal to 1. In particular we show that either $E$ is exceptional or it satisfies the inequality $t \leq (\frac{n + 1 + \sqrt{{(n + 1)}^{2} - 4}}{2}) s$ .

Eta invariants and complex immersions

Jean-Michel Bismut (1990)

Bulletin de la Société Mathématique de France

Similarity:

Vanishing theorems for twistor spaces

Antonella Nannicini (1992)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

Similarity:

The eta invariant (some recent developments)

Werner Müller (1993-1994)

Séminaire Bourbaki

Similarity:

Displaying similar documents to “Circle bundles, adiabatic limits of η -invariants and Rokhlin congruences”

Transgressed Euler classes of SL ( 2 n , 𝐙 ) vector bundles, adiabatic limits of eta invariants and special values of L -functions

Equivariant short exact sequences of vector bundles and their analytic torsion forms

Simplicity of generic Steiner bundles

Eta invariants and complex immersions

Vanishing theorems for twistor spaces

The eta invariant (some recent developments)

Displaying similar documents to “Circle bundles, adiabatic limits of $η$ -invariants and Rokhlin congruences”

Transgressed Euler classes of $SL (2 n, 𝐙)$ vector bundles, adiabatic limits of eta invariants and special values of $L$ -functions