In any investigation of partial differential equations, the primary goal ie the determination of all feasible solutions. Theee are not just any or all solutions to the given equation, but rather the set of those solutions which simultaneously eatisfy all restrictions which may be imposed on the system which the equation represented by physical considerations. These restrictions will generally arise either through boundary values or normal gradient values on the boundary surface or both. [...
We consider three classical equations that are important examples of parabolic, elliptic, and hyperb...
The study of differential equations can be conducted quantitatively, by studying various methods for...
AbstractIn the context of the combinatorial theory of ordinary differential equations recently intro...
The classical partial differential equations of applied mathematics: diffusion, Laplace/Poisson, and...
In case of the PDE's the concept of solving by separation of variables has a well defined meaning. O...
Partial differential equation theory encompasses a wide variety of problems from the various branche...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1948.Vita.Includes bib...
AbstractWe consider the solution of partial differential equations for initial/boundary conditions u...
This research aimed at solving the Cartesian coordinates of two and three dimensional Laplace equati...
Boundary Value Problems is the leading text on boundary value problems and Fourier series. The autho...
This article covers the concept of general solutions of partial differential equations. Also, as in ...
In this article, we formalized in Mizar [4], [1] simple partial differential equations. In the first...
Geared toward students of applied rather than pure mathematics, this volume introduces elements of p...
Building on the basic techniques of separation of variables and Fourier series, the book presents th...
This screencast illustrates the method of separation of variables for a more advanced (and applied) ...
We consider three classical equations that are important examples of parabolic, elliptic, and hyperb...
The study of differential equations can be conducted quantitatively, by studying various methods for...
AbstractIn the context of the combinatorial theory of ordinary differential equations recently intro...
The classical partial differential equations of applied mathematics: diffusion, Laplace/Poisson, and...
In case of the PDE's the concept of solving by separation of variables has a well defined meaning. O...
Partial differential equation theory encompasses a wide variety of problems from the various branche...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1948.Vita.Includes bib...
AbstractWe consider the solution of partial differential equations for initial/boundary conditions u...
This research aimed at solving the Cartesian coordinates of two and three dimensional Laplace equati...
Boundary Value Problems is the leading text on boundary value problems and Fourier series. The autho...
This article covers the concept of general solutions of partial differential equations. Also, as in ...
In this article, we formalized in Mizar [4], [1] simple partial differential equations. In the first...
Geared toward students of applied rather than pure mathematics, this volume introduces elements of p...
Building on the basic techniques of separation of variables and Fourier series, the book presents th...
This screencast illustrates the method of separation of variables for a more advanced (and applied) ...
We consider three classical equations that are important examples of parabolic, elliptic, and hyperb...
The study of differential equations can be conducted quantitatively, by studying various methods for...
AbstractIn the context of the combinatorial theory of ordinary differential equations recently intro...