Examples of 'potential theory' in a sentence
Meaning of "potential theory"
Potential theory: In mathematics, potential theory is a branch of mathematical analysis that studies harmonic functions. These functions arise in the study of gravitational and electric potentials, and have applications in physics and engineering
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- The study of harmonic functions.
How to use "potential theory" in a sentence
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potential theory
His contributions to potential theory are very important.
They appear naturally in harmonic analysis or potential theory.
The potential theory is obvious.
Complex manifolds without potential theory.
Nonlinear potential theory of elliptic equations with nonstandard growth.
Brownian motion and potential theory.
We consider the nonlinear potential theory of elliptic partial differential equations with nonstandard structural conditions.
Three methods are developed using linearized potential theory.
Nonlocal nonlinear potential theory and fractional integral operators.
This definition ties minimal surfaces to harmonic functions and potential theory.
That is one potential theory.
On the solution of the basic contour problems of the logarithmic potential theory.
Probabilistic potential theory.
Beurling worked extensively in harmonic analysis complex analysis and potential theory.
Return to potential theory.
See also
The current densities of the redox reactions can be calculated from the mixed potential theory.
Introduction to potential theory.
Modern potential theory is also intimately connected with probability and the theory of Markov chains.
There is considerable overlap between potential theory and the theory of the Laplace equation.
Potential theory Multipole moments Multipole expansion Axial multipole moments Spherical multipole moments.
His own research work was in potential theory and mathematics applied to economics.
Bers ' doctoral work was on the subject of potential theory.
His work on potential theory ran parallel to that of Carl Friedrich Gauss.
It is based on the linear and second-order potential theory.
This thesis develops Potential Theory for nonlinear fractional Laplace type equations.
He made notable contributions to the field of analysis, in particular potential theory.
To do so, we use potential theory and capacities.
Thus, discrete extremal length is useful for estimates in discrete potential theory.
In mathematics and mathematical physics, potential theory is the study of harmonic functions.
As such, it plays a vital role in stochastic calculus, diffusion processes and even potential theory.
Study of Nernst 's law and mixed potential theory regarding corrosion potential.
His research deals with microlocal analysis, partial differential equations and potential theory.
Velocity is derived from potential theory and pressure is from linearized Bernoulli 's equations.
The model is based on the electrochemical reaction model and so-called mixed potential theory.
Obviously, there is considerable overlap between potential theory and the theory of the Laplace equation.
The general theory of solutions to Laplace 's equation is known as potential theory.
Category, Potential theory.
The last chapter deals with a generalization of one-dimensional Arakelov geometry relying on non-Archimedean potential theory.
Function space Multiplier ( operator theory ) Partial differential equation Potential theory Sobolev space.
The title of his doctoral thesis was " Beiträge zur Potentialtheorie " " Contributions to potential theory.
Parabolic cylindrical coordinates have found many applications, e.g., the potential theory of edges.
Indeed, one of his books is entitled " Complex Manifolds without Potential Theory.
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