These have all found applications in solving boundary value problems, including moving boundary value problems, singular integrals and classic harmonic analysis.
32.
These have all found applications in solving boundary value problems, including moving boundary value problems, singular integrals and classic harmonic analysis.
33.
However it is more widely used because it is on the extrema grid which tends to be most useful for boundary value problems.
34.
The Hilbert space formulation of boundary value problems for the Laplacian on a bounded region in the plane proceeds from the following data:
35.
More precisely, in these more general domains, the heat kernel for the Dirichlet problem is the solution of the initial boundary value problem
36.
He has examined a large class of partial differential equations, both linear and non-linear, and especially including boundary value problems.
37.
The first step to cast the boundary value problem as in the language of Sobolev spaces is to rephrase it in its weak form.
38.
For example, the nonexistence of solution to some boundary value problem implies that, physically, the problem can't be static.
39.
Professor A . Boichuk is an expert on the theory of the boundary value problems with the normally solvable operators in the linear part.
40.
Boundary value problems can involve space, time and other quantities such as temperature, velocity, pressure, magnetic field, etc . ..
