1) 4-step explicit Runge-Kutta scheme
四步Runge-Kutta显式方法
2) implicit-explicit Runge-Kutta method
显隐式Runge-Kutta方法
1.
A new third-order relaxation scheme for hyperbolic conservation laws was presented,which combined third-order WENO reconstruction for spatial discretization with third-order implicit-explicit Runge-Kutta method for time discretization.
该格式以三阶WENO重构和三阶显隐式Runge-Kutta方法为基础。
3) Explicit four stages Runge-Kutta scheme
显式四步Runge-Kutta格式
4) forth-ordered Runge-Kutta method
Runge-Kutta四步积分法
5) multistep Runge-Kutta methods
多步Runge-Kutta方法
1.
Monotonicity-preserving of a class of multistep Runge-Kutta methods;
一类多步Runge-Kutta方法的保单调性
2.
By ( k , l )- algebraically stable multistep Runge- Kutta methods to nonlinear Volterra delay- integro-differential equations, the numerical dissipativity of the methods was discussed and the finite-dimensional and infinite- dimensional dissipativity results of ( k , l )-algebraically stable multistep Runge-Kutta methods were obtained.
将(k,l)-代数稳定的多步Runge-Kutta方法应用于非线性沃尔泰拉延迟积分微分方程,讨论了该方法的数值散逸性,并获得了(k,l)-代数稳定的多步Runge-Kutta方法的有限维和无限维散逸性结论。
3.
The result could be regarded as extension of the stability analysis of multistep Runge-Kutta methods for nonlinear ordinary differential equations.
将概括面非常广泛的多步Runge-Kutta方法用于求解非线性控制系统,获得了方法IS稳定的条件,可视为多步Runge-Kutta方法关于非线性常微分方程的稳定性分析在非线性控制系统的进一步推广。
补充资料：显式差分方法
见分步法。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条