Using generalized Riemann maps, normal forms for almost complex domains (D, J) with singular foliations by stationary disks are defined. Such normal forms are used to construct counterexamples and to determine intrinsic conditions under which the stationary disks are extremal disks for the Kobayashi metric or determine solutions to almost complex Monge-Ampere equation. The research that lead to the present paper was partially supported by a grant of the group GNSAGA of INdA
Given a closed Riemann surface M of genus p, we consider the additional datum of a generalized real ...
The study of analytic discs attached to a totally real submanifold M of $\mathbb C^n$ leads to the ...
A major breakthrough in the theory of topological algorithms occurred in 1992 when Hyam Rub...
Using generalized Riemann maps, normal forms for almost complex domains (D, J) with singular foliati...
A regular, rank one solution u of the complex homogeneous Monge-Ampère equation (d dbar u)^n = 0 on...
AbstractWe study the problem of existence of stationary disks for domains in almost complex manifold...
We mainly discuss the properties of a new subclass of starlike functions, namely, almost starlike fu...
We provide a unique normal form for rank two irregular connections on the Riemann sphere.In fact, we...
International audienceA 3D almost-Riemannian manifold is a generalized Riemannian manifold defined l...
AbstractWe discuss the Siciak–Zaharjuta extremal function of a real convex body in Cn, a solution of...
http://journals.impan.gov.pl/ap/We establish disc formulas for the Siciak-Zahariuta extremal functio...
2003.6.18We prove the existence of stationary discs in the ball for small almost complex deformation...
Includes bibliographical references (pages [74]-76).In this research work we consider complex differ...
In this dissertation, we shall illustrate two applications of singular differential equations to Rie...
Abstract The central purpose of this effort is to investigate analytic and geometric properties of a...
Given a closed Riemann surface M of genus p, we consider the additional datum of a generalized real ...
The study of analytic discs attached to a totally real submanifold M of $\mathbb C^n$ leads to the ...
A major breakthrough in the theory of topological algorithms occurred in 1992 when Hyam Rub...
Using generalized Riemann maps, normal forms for almost complex domains (D, J) with singular foliati...
A regular, rank one solution u of the complex homogeneous Monge-Ampère equation (d dbar u)^n = 0 on...
AbstractWe study the problem of existence of stationary disks for domains in almost complex manifold...
We mainly discuss the properties of a new subclass of starlike functions, namely, almost starlike fu...
We provide a unique normal form for rank two irregular connections on the Riemann sphere.In fact, we...
International audienceA 3D almost-Riemannian manifold is a generalized Riemannian manifold defined l...
AbstractWe discuss the Siciak–Zaharjuta extremal function of a real convex body in Cn, a solution of...
http://journals.impan.gov.pl/ap/We establish disc formulas for the Siciak-Zahariuta extremal functio...
2003.6.18We prove the existence of stationary discs in the ball for small almost complex deformation...
Includes bibliographical references (pages [74]-76).In this research work we consider complex differ...
In this dissertation, we shall illustrate two applications of singular differential equations to Rie...
Abstract The central purpose of this effort is to investigate analytic and geometric properties of a...
Given a closed Riemann surface M of genus p, we consider the additional datum of a generalized real ...
The study of analytic discs attached to a totally real submanifold M of $\mathbb C^n$ leads to the ...
A major breakthrough in the theory of topological algorithms occurred in 1992 when Hyam Rub...