potential theory

He is best known for his works on complex functions and potential theory.

As such, it is a fundamental object of study in potential theory.

Fairly accurate results can then be found by using potential theory.

He also worked on potential theory and the mathematics of physics.

He made notable contributions to the field of analysis, in particular potential theory.

Later, he worked on potential theory and complex analysis.

His own research work was in potential theory and mathematics applied to economics.

It is based on the linear and second-order potential theory.

Bers' doctoral work was on the subject of potential theory.

In 2011, one group studied potential theory on the Sierpinski gasket.

His contributions to potential theory are very important.

They appear naturally in harmonic analysis or potential theory.

The characterization of regular points on surfaces is part of potential theory.

For this reason, when speaking of potential theory, one focuses attention on theorems which hold in three or more dimensions.

He wrote an important two volume treatise on potential theory and spherical functions.

In mathematics and mathematical physics, potential theory is the study of harmonic functions.

An important topic in potential theory is the study of the local behavior of harmonic functions.

With this terminology the four basic problems of classical potential theory are as follows:

The general theory of solutions to Laplace's equation is known as potential theory.

In potential theory, Frostman's lemma is named after him.

This definition ties minimal surfaces to harmonic functions and potential theory.

This means that the fundamental object of study in potential theory is a linear space of functions.

Such objects are studied in abstract potential theory, based on the classical Dirichlet's principle.

This article is about a type of transform used in classical potential theory, a topic in mathematics.

The main concerns of Gustave Choquet were in potential theory.