色散方程的一个绝对稳定的本性并行格式

A Difference Scheme with Intrinsic Parallelism and Unconditional Stability for Dispersive Equation

对色散方程构造了一个具有并行本性的差分格式 ,证明了格式是绝对稳定的 .数值实验验证了格式的绝对稳定性 。

In this paper we present a difference scheme with intrinsic parallelism for the dispersive equation. The scheme is proved to be unconditionally stable. The numerical simulations show that this scheme is indeed unconditionally stable. And the error of numerical solutions is also presented.