Complex Analysis by Peter EbenfeltComplex Analysis by Peter Ebenfelt

Complex Analysis

byPeter EbenfeltEditorNorbert Hungerbühler, Joseph J. Kohn

Hardcover | May 27, 2010

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This volume represents the proceedings of a conference on Several Complex Variables, PDE's, geometry, and their interactions, held July 7-11, 2008 at the University of Fribourg, Switzerland, in honor of Linda Rothschild. The contributors are leading experts who were invited plenary speakers at the conference, or who were invited by the editors to contribute to this volume.
Title:Complex AnalysisFormat:HardcoverDimensions:340 pagesPublished:May 27, 2010Publisher:Springer-Verlag/Sci-Tech/TradeLanguage:English

The following ISBNs are associated with this title:

ISBN - 10:3034600089

ISBN - 13:9783034600088

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Table of Contents

Preface.- A mathematical CV of Linda Rothschild: Her contributions to complex analysis.- Oblique polar lines of RX |f|2|g|2µ.- On involutive systems of first-order nonlinear PDEs.- Gevrey Hypoellipticity for an interesting variant of Kohn's operator.- Subelliptic Estimates.- Invariant CR Mappings.- On the subellipticity of some hypoelliptic quasihomogeneous systems of complex vector fields.- Invariance of the parametric Oka property.- Positivity of the ∂-Neumann Laplacian.- Compactness estimates for the ∂-Neumann problem in weighted L2-spaces.- Remarks on the homogeneous complex Monge-Ampère equation.- A Radó theorem for locally solvable structures of co-rank one.- Applications of a parametric Oka principle for liftings.- Stability of the vanishing of the ∂b-cohomology under small horizontal perturbations of the CR structure in compact abstract q-concave CR manifolds.- coherent Sheaves and Cohesive Sheaves.- Characteristic classes of the boundary of a complex b-manifold.- Solvability of planar complex vector fields with applications to deformation of surfaces.- The Gauss map on complex hyperbolic space forms.- The large time asymptotics of the entropy.- The closed range property for ∂ on domains with pseudoconcave boundary.- New normal forms for Levi-nondegenerate hypersurfaces.