On a numerical solution of a class of partial differential equations of mixed type, not adding artificial terms
β Scribed by Pogu, M. ;De Cursi, J. E. Souza
- Publisher
- John Wiley and Sons
- Year
- 1993
- Tongue
- English
- Weight
- 329 KB
- Volume
- 9
- Category
- Article
- ISSN
- 1069-8299
No coin nor oath required. For personal study only.
β¦ Synopsis
A relaxation-like method for the numerical solution of a class of partial differential equations of mixed type is presented. The equations of this class have not yet been solved by functional outlines. The numerical method does not add artificial terms to the original equation.
π SIMILAR VOLUMES
## Abstract In this article we present the solution of linear partial differential equations of the form β~__t__~__f__ = LΜ__f__, for initial value problems. Also the solution of some diffusion equations will be discussed.
This paper presents results obtained by the implementation of a hybrid Laplace transform finite element method to the solution of quasiparabolic problem. The present method removes the time derivatives from the quasiparabolic partial differential equation using the Laplace transform and then solves
We describe a wavelet collocation method for the numerical solution of partial differential equations which is based on the use of the autocorrelation functions of Daubechie's compactly supported wavelets. For such a method we discuss the application of wavelet based preconditioning techniques along
## ΛΡ¨t Ε½ . tions on the scalar function f s will be given below. We rely here on the w x Ε½ w x Ε½ . . Berger approach to large deflection 1 , in 1 f s is a linear function .
## Abstract An approximate method for solving higherβorder linear complex differential equations in elliptic domains is proposed. The approach is based on a Taylor collocation method, which consists of the matrix represantation of expressions in the differential equation and the collocation points