Witten non Abelian localization for equivariant K-theory, and the [Q, R] = 0 theorem /
The purpose of the present memoir is two-fold. First, the authors obtain a non-abelian localization theorem when M is any even dimensional compact manifold : following an idea of E. Witten, the authors deform an elliptic symbol associated to a Clifford bundle on M with a vector field associated to a...
Main Authors: | , , |
---|---|
Format: | Book |
Language: | English |
Published: |
Providence :
American Mathematical Society,
2019
Providence : [2019] Providence, RI : 2019 |
Series: | Memoirs of the American Mathematical Society ;
no. 1257 Memoirs of the American Mathematical Society ; no. 1257 Memoirs of the American Mathematical Society no. 1257 |
Subjects: |
$K$-theory [See also 16E20, 18F25]
> $K$-theory and operator algebras [See mainly 46L80, and also 46M20]
> Index theory [See also 58J20, 58J22]
Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx}
> Global differential geometry [See also 51H25, 58-XX; for related bund
Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx}
> Symplectic geometry, contact geometry [See also 37Jxx, 70Gxx, 70Hxx]
|
Internet
Stanford University
Call Number: |
QA3 .A57 NO.1257 |
---|
University of Chicago
Call Number: |
QA1.A528 no.1257 |
---|
Dartmouth College
Call Number: |
QA3 .A57 no.1257 |
---|
Princeton University
Call Number: |
QA3 .A57 no.1257 |
---|
University of Pennsylvania
Call Number: |
QA3 .A57 no.1257 |
---|