This paper surveys some recently developed results in the area of the parallel numerical methods for solving nonstiff, stiff systems and differential algebraic systems in numerical simulation for dynamics systems. 本文主要综述动力学系统仿真的非刚性、刚性系统和微分代数系统并行数值方法的一些最近发展。
The methods constructed possess better numerical stability than continuous Runge-Kutta methods of same order when solving nonstiff delay differential equations and the cost of computing is same. 当求解非刚性延迟微分方程时,所构造的方法比同阶的连续Runge-Kutta方法具有好的稳定性;