A \(C^{\infty}\) Schwarz reflection principle in one and several complex variables
From MaRDI portal
Publication:752897
DOI10.4310/jdg/1214445538zbMath0716.32002OpenAlexW1600227751WikidataQ115181774 ScholiaQ115181774MaRDI QIDQ752897
László Lempert, Steven R. Bell
Publication date: 1990
Published in: Journal of Differential Geometry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4310/jdg/1214445538
Maximum principle, Schwarz's lemma, Lindelöf principle, analogues and generalizations; subordination (30C80) Real submanifolds in complex manifolds (32V40) Other generalizations of function theory of one complex variable (32A30) Holomorphic functions of several complex variables (32A10)
Related Items (18)
Identity principles for commuting holomorphic self-maps of the unit disc ⋮ Harmonic functions satisfying weighted sign conditions on the boundary ⋮ Unique continuation and regularity at the boundary for holomorphic functions ⋮ A weak Hopf lemma for holomorphic mappings ⋮ Unique continuation of weakly conformal mappings between Riemannian manifolds ⋮ Proper holomorphic mappings between real analytic domains in \(\mathbf \mathbb{C}^ n\) ⋮ On the unique continuation problem for CR mappings into nonminimal hypersurfaces ⋮ Unique continuation for \(\bar{\partial}\) with square-integrable potentials ⋮ A new rigidity result for holomorphic maps ⋮ Local-entire cyclic cocycles for graded quantum field nets ⋮ Some aspects of analysis on almost complex manifolds with boundary ⋮ A local Hopf lemma and unique continuation for the Helmholtz equation ⋮ Fefferman's mapping theorem on almost complex manifolds in complex dimension two ⋮ Local equivalence problem for Levi flat hypersurfaces ⋮ A local Hopf lemma and unique continuation for elliptic equations ⋮ Finite Order Vanishing of Boundary Values of Holomorphic Mappings ⋮ A Hopf lemma for holomorphic functions in Hardy spaces and applications to CR mappings ⋮ The Schwarz Lemma: Rigidity and Dynamics
This page was built for publication: A \(C^{\infty}\) Schwarz reflection principle in one and several complex variables