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The following pages link to Higher-dimensional boundary analogs of the Morera theorem in problems of analytic continuation of functions (Q1776311):

Displaying 21 items.

Holomorphic extension of functions along finite families of complex straight lines in an $n$-circular domain (Q345253) (← links)
On a boundary analog of the Forelli theorem (Q392731) (← links)
Analog of a theorem of Forelli for boundary values of holomorphic functions on the unit ball of $\mathbb C^n$ (Q542045) (← links)
Minimal dimension families of complex lines sufficient for holomorphic extension of functions (Q546216) (← links)
Some families of complex lines sufficient for holomorphic extension of functions (Q647860) (← links)
Propagation of boundary CR foliations and Morera type theorems for manifolds with attached analytic discs (Q876328) (← links)
On a certain boundary analog of Morera's theorem (Q1920868) (← links)
Boundary behavior of functions representable by weighted Koppelman type integral and related Hartogs phenomenon (Q2174778) (← links)
Parametric argument principle and its applications to CR functions and manifolds (Q2445915) (← links)
On families of complex lines sufficient for holomorphic extension (Q2518002) (← links)
(Q3977455) (← links)
(Q4966386) (← links)
(Q4966407) (← links)
(Q4966453) (← links)
The boundary Morera theorem for domain $\tau^+(n-1)$ (Q5067186) (← links)
On the Multidimensional Boundary Analogue of the Morera Theorem (Q5068365) (← links)
An analog of the Hartogs theorem in a ball of (Q5177982) (← links)
Holomorphic Extension of Continuous Functions Along Finite Families of Complex Lines in a Ball (Q5852917) (← links)
Multidimensional Boundary Analog of the Hartogs Theorem in Circular Domains (Q5853208) (← links)
On Holomorphic Continuation Integrable Functions of Along Finite Families of Complex Lines in n-circular Domain (Q5853209) (← links)
Functions with the One-dimensional Holomorphic Extension Property (Q5853409) (← links)