Incremental unknowns in finite differences: Condition number of the matrix
The utilization of incremental unknowns (IU) with multilevel finite differences was proposed
in R. Temam, SIAM J. Math. Anal., 21 (1991), pp. 154–178 for the integration of elliptic partial …
in R. Temam, SIAM J. Math. Anal., 21 (1991), pp. 154–178 for the integration of elliptic partial …
[HTML][HTML] Incremental unknowns in finite differences in three space dimensions
In this article, we describe the application of incremental unknowns for solving the Laplace
problem in three space dimension. We introduce and study the second-order incremental …
problem in three space dimension. We introduce and study the second-order incremental …
Semi-implicit schemes with multilevel wavelet-like incremental unknowns for solving reaction diffusion equation
WU Yu-Jiang, JIA Xing-Xing… - Hokkaido Mathematical …, 2007 - projecteuclid.org
Our aim in this paper is to present two types of emi-implicit schemes based on multilevel
wavelet-like incremental unknowns (WIU) for solving a one-dimensional reaction-diffusion …
wavelet-like incremental unknowns (WIU) for solving a one-dimensional reaction-diffusion …
Wavelet-like block incremental unknowns for numerical computation of anisotropic parabolic equations
For the anisotropic parabolic equations, we introduce a multilevel wavelet-like block
incremental unknowns (WBIU) method and then, based on this new method, we construct a …
incremental unknowns (WBIU) method and then, based on this new method, we construct a …
Nonlinear stability of reaction–diffusion equations using wavelet-like incremental unknowns
Incremental unknowns of different types were proposed as a means to develop numerical
schemes in the context of finite difference discretizations. In this article, we present a novel …
schemes in the context of finite difference discretizations. In this article, we present a novel …
Multiresolution Methods for
R Temam - Mathematics of Computation 1943-1993: A Half …, 1994 - books.google.com
Decomposition methods have played, and keep playing, an important role in numerical
analysis: examples include the decomposition of operators, as in the splitting or alternating …
analysis: examples include the decomposition of operators, as in the splitting or alternating …