Title
Local mean consistency on numerical solutions of stochastic wave equation with cubic nonlinearities on 2D rectangles
Source of Publication
AIP Conference Proceedings
Abstract
© 2017 Author(s). In this article we study that the linear-implicit Euler method of the solution of nonlinear stochastic wave equation in 2 dimensions has the non-exploding explicit representation and is mean consistent. In [15], we proved that the strong Fourier solution of the semi-linear wave equations exists and is unique on an appropriate Hilbert space. A linear-implicit Euler method is used to discretize the related Fourier coefficients and mean consistency is discussed.
Document Type
Conference Proceeding
ISBN
['9780735415065']
Publication Date
6-5-2017
DOI
10.1063/1.4981961
Recommended Citation
Hazaimeh, Haziem M., "Local mean consistency on numerical solutions of stochastic wave equation with cubic nonlinearities on 2D rectangles" (2017). Scopus Indexed Articles. 1319.
https://zuscholars.zu.ac.ae/scopus-indexed-articles/1319