For functions of two quaternionic variables that are regular in the sense of Fueter, we establish a result similar in spirit to the Hanges and Trèves theorem. Namely, we show that a ball contained in the boundary of a domain is a propagator of regular extendability across the boundary
In this note we prove the Bieberbach conjecture for some classes of quaternionic functions, includi...
Several sets of quaternionic functions are described and studied with respect to hyperholomorphy, ad...
We expose the main results of a theory of slice regular functions on a real alternative algebra A, b...
For functions of two quaternionic variables that are regular in the sense of Fueter, we establish a ...
AbstractIn this paper we develop the fundamental elements and results of a new theory of regular fun...
In this paper we give a boundary differential criterium that characterizes regular functions (in the...
The theory of regular quaternionic functions of a reduced quaternionic variable is a 3-dimensional g...
We study properties of inner and outer functions in the Hardy space of the quaternionic unit ball. I...
Notions of a “holomorphic ” function theory for functions of a split-quaternionic variable have been...
The theory of slice regular functions of a quaternionic variable extends the notion of holomorphic f...
We proved a theorem about integral of quaternionic-differentiable functions of spatial variable ove...
AbstractA new theory of regular functions over the skew field of Hamilton numbers (quaternions) and ...
In this paper the Dirichlet problem for pluriholomorphic functions of two complex variables is inves...
AbstractIn this paper the Dirichlet problem for pluriholomorphic functions of two complex variables ...
AbstractA promising theory of quaternion-valued functions of one quaternionic variable, now called s...
In this note we prove the Bieberbach conjecture for some classes of quaternionic functions, includi...
Several sets of quaternionic functions are described and studied with respect to hyperholomorphy, ad...
We expose the main results of a theory of slice regular functions on a real alternative algebra A, b...
For functions of two quaternionic variables that are regular in the sense of Fueter, we establish a ...
AbstractIn this paper we develop the fundamental elements and results of a new theory of regular fun...
In this paper we give a boundary differential criterium that characterizes regular functions (in the...
The theory of regular quaternionic functions of a reduced quaternionic variable is a 3-dimensional g...
We study properties of inner and outer functions in the Hardy space of the quaternionic unit ball. I...
Notions of a “holomorphic ” function theory for functions of a split-quaternionic variable have been...
The theory of slice regular functions of a quaternionic variable extends the notion of holomorphic f...
We proved a theorem about integral of quaternionic-differentiable functions of spatial variable ove...
AbstractA new theory of regular functions over the skew field of Hamilton numbers (quaternions) and ...
In this paper the Dirichlet problem for pluriholomorphic functions of two complex variables is inves...
AbstractIn this paper the Dirichlet problem for pluriholomorphic functions of two complex variables ...
AbstractA promising theory of quaternion-valued functions of one quaternionic variable, now called s...
In this note we prove the Bieberbach conjecture for some classes of quaternionic functions, includi...
Several sets of quaternionic functions are described and studied with respect to hyperholomorphy, ad...
We expose the main results of a theory of slice regular functions on a real alternative algebra A, b...
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