<--- Back to Details
First PageDocument Content
Operator theory / Fredholm theory / Differential operators / Linear algebra / Fredholm operator / Compact operator / Hilbert space / Atiyah–Singer index theorem / Inner product space / Mathematical analysis / Functional analysis / Algebra
Date: 2009-06-18 12:53:36
Operator theory
Fredholm theory
Differential operators
Linear algebra
Fredholm operator
Compact operator
Hilbert space
Atiyah–Singer index theorem
Inner product space
Mathematical analysis
Functional analysis
Algebra

Introduction to KK- and E-theory

Add to Reading List

Source URL: oaa.ist.utl.pt

Download Document from Source Website

File Size: 441,60 KB

Share Document on Facebook

Similar Documents

Differential geometry / Mathematical analysis / Connection / Geometry / Topology / Holomorphic vector bundle / Connection form / Hermitian manifold / Curvature form / Sheaf / Affine connection / Torsion tensor

LOCAL RRH THOMAS WILLWACHER Abstract. In [6] Engeli and Felder describe a generalized Riemann-RochHirzebruch formula to compute the Lefschetz numbers of differential operators on holomorphic vector bundles. Essentially,

DocID: 1xTGj - View Document

Vector differential operators (r, ϕ, z). Cylindrical Coordinates • Divergence

DocID: 1vsgG - View Document

Paul Eloe* () and Jeffrey T. Neugebauer. Application of µ0 −positive operators to boundary value problems for fractional differential equations. Let α > 1. The theory of u0 -positive operators with

DocID: 1uEYm - View Document

Nonlinear Analysis: Modelling and Control, 2010, Vol. 15, No. 4, 493–500 On the eigenvalue problems for differential operators with coupled boundary conditions S. Sajaviˇcius Faculty of Mathematics and Informatics, V

DocID: 1u0Ew - View Document

Mathematical analysis / Mathematics / Geometry / Complex manifolds / Differential operators / Algebraic geometry / Differential geometry / Vector bundles / AtiyahSinger index theorem / Hermitian manifold / Dirac operator / Ample line bundle

Clifford Cohomology of hermitian manifolds L. M. Hervella, A. M. Naveira, J. Seoane-Bascoy September 6∼9, 2011 Email: One of the fundamental objects in the study of a smooth manifold M is its bundl

DocID: 1rlxv - View Document