In the present lecture notes, we shall discuss the relation between the growth of har-monic functions and the growth of nodal sets of those functions. The growth of harmonic functions is measured by their frequency. For any harmonic function u in the unit ball B1 ⊂ Rn, the frequency is defined a
In this talk, I will present some recent results (joint with Tom Beck) about the behavior at infinit...
There are ten chapters in this dissertation, which focuses on nine contents: growth estimates for a ...
The master’s thesis discusses harmonic numbers These prove to be very useful in the field of number t...
Abstract. We study the growth of functions which are harmonic in any number of variables. The result...
We consider Harmonic Functions, H of several variables. We obtain necessary and sufficient condition...
The classical theorem of growth regularity in the class S of analytic and univalent in the unit disc...
Let $\Psi_v$ be the class of harmonic functions in the unit disk or unit ball in ${\mathsf R}^m$ whi...
Abstract. We prove some results on the geometry of the level sets of har-monic functions, particular...
ABSTRACT. We consider Harmonic Functions, H of several variables. We obtain necessary and sufficient...
The relationship between the classical order and type of an entire harmonic function in space $\math...
[[abstract]]Let h be a harmonic function on R(superscript n), n≥2. Then there exists on entire funct...
In this diploma thesis, we will introduce discrete harmonic and analytic functions. Definitions will...
18 pagesInternational audienceWe study radial behavior of analytic and harmonic functions, which adm...
AbstractUsing the Bergman B3 integral operator, the growth of harmonic functions of three variables ...
none3siRecent developments in geometric measure theory and harmonic analysis have led to new and dee...
In this talk, I will present some recent results (joint with Tom Beck) about the behavior at infinit...
There are ten chapters in this dissertation, which focuses on nine contents: growth estimates for a ...
The master’s thesis discusses harmonic numbers These prove to be very useful in the field of number t...
Abstract. We study the growth of functions which are harmonic in any number of variables. The result...
We consider Harmonic Functions, H of several variables. We obtain necessary and sufficient condition...
The classical theorem of growth regularity in the class S of analytic and univalent in the unit disc...
Let $\Psi_v$ be the class of harmonic functions in the unit disk or unit ball in ${\mathsf R}^m$ whi...
Abstract. We prove some results on the geometry of the level sets of har-monic functions, particular...
ABSTRACT. We consider Harmonic Functions, H of several variables. We obtain necessary and sufficient...
The relationship between the classical order and type of an entire harmonic function in space $\math...
[[abstract]]Let h be a harmonic function on R(superscript n), n≥2. Then there exists on entire funct...
In this diploma thesis, we will introduce discrete harmonic and analytic functions. Definitions will...
18 pagesInternational audienceWe study radial behavior of analytic and harmonic functions, which adm...
AbstractUsing the Bergman B3 integral operator, the growth of harmonic functions of three variables ...
none3siRecent developments in geometric measure theory and harmonic analysis have led to new and dee...
In this talk, I will present some recent results (joint with Tom Beck) about the behavior at infinit...
There are ten chapters in this dissertation, which focuses on nine contents: growth estimates for a ...
The master’s thesis discusses harmonic numbers These prove to be very useful in the field of number t...
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