A multiplier condition for hypoellipticity of complex vector fields with optimal loss of derivatives

DOI10.1016/j.jmaa.2014.09.027zbMath1312.35047OpenAlexW1983725938MaRDI QIDQ465405

Luca Baracco

Publication date: 31 October 2014

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jmaa.2014.09.027

zbMATH Keywords

CR manifoldsloss of derivativescomplex vector fields

Mathematics Subject Classification ID

Subelliptic equations (35H20) CR manifolds (32V99)

Related Items (1)

Triangular resolutions and effectiveness for holomorphic subelliptic multipliers

Cites Work

• Unnamed Item
• Regularity of the \(\bar {\partial }\)-Neumann problem at point of infinite type
• Sums of squares of complex vector fields and (analytic-) hypoellipticity
• An example on the Heisenberg group related to the Lewy operator
• Hypoellipticity for infinitely degenerate elliptic operators
• Superlogarithmic estimates on pseudoconvex domains and CR manifolds.
• Hypoellipticity and loss of derivatives
• Hypoelliptic second order differential equations
• ON THE HYPOELLIPTICITY WITH A BIG LOSS OF DERIVATIVES
• Loss of derivatives for systems of complex vector fields and sums of squares
• Analyticity for singular sums of squares of degenerate vector fields
• HYPOELLIPTICITY OF THE KOHN LAPLACIAN FOR THREE-DIMENSIONAL TUBULAR CAUCHY–RIEMANN STRUCTURES
• Non‐coercive boundary value problems
• ON A CRITERION FOR HYPOELLIPTICITY
• The Neumann Problem for the Cauchy-Riemann Complex. (AM-75)

This page was built for publication: A multiplier condition for hypoellipticity of complex vector fields with optimal loss of derivatives