<--- Back to Details
First PageDocument Content
Partial differential equations / Fourier analysis / Differential operators / Harmonic functions / Tatyana Shaposhnikova / Elliptic operator / Elliptic boundary value problem / Boundary value problem / Dirichlet problem / Mathematical analysis / Calculus / Mathematics
Date: 2008-12-11 03:01:52
Partial differential equations
Fourier analysis
Differential operators
Harmonic functions
Tatyana Shaposhnikova
Elliptic operator
Elliptic boundary value problem
Boundary value problem
Dirichlet problem
Mathematical analysis
Calculus
Mathematics

Add to Reading List

Source URL: www.ams.org

Download Document from Source Website

File Size: 250,86 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