1) second order delay differential equations
二阶延迟微分方程
1.
The stability of Runge-Kutta method for the second order delay differential equations
二阶延迟微分方程Runge-Kutta方法的稳定性
2.
This paper is concerned with the study of the stability of numerical methods for a class of second order delay differential equations.
本文涉及一类二阶延迟微分方程数值方法的稳定性研究。
2) Delay differential equations
变延迟微分方程
1.
This paper discusses the nonlinear stability of implicit Euler method for delay differential equations(DDEs).
研究隐式Euler法关于变延迟微分方程的收缩性 ,在对延迟量τ(t)的变化不作任何实质性限制的条件下 ,获得了方法收缩的充分条
3) delay differential equation
延迟微分方程
1.
GP_d-stability of multistep runge-kutta method for neutral delay differential equations;
中立型延迟微分方程组多步Runge-Kutta方法的GP_d-稳定性
2.
Exact solution s property of multi pantograph delay differential equation;
多比例延迟微分方程精确解的性质
3.
Parallel Rosenbrock method for delay differential equations;
一类延迟微分方程的并行Rosenbrock方法
4) delay differential equations
延迟微分方程
1.
Stability analysis for θ -methods with delay differential equations;
延迟微分方程θ-方法的稳定性分析
2.
Numerical stability of Runge-Kutta methods for delay differential equations with a variable delay;
变延迟微分方程Runge-Kutta方法的数值稳定性
3.
Numerical oscillations of the θ-method for advanced delay differential equations with piecewise continuous arguments;
自变量分段连续超前型延迟微分方程的θ-方法的数值振动性(英文)
5) multidelay differential equations
多延迟微分方程
1.
This paper is concerned with the dissipativity of Runge-Kutta methods for multidelay differential equations.
研究了一类多延迟微分方程数值方法的散逸性问题。
6) multi-delays differential equations
多延迟微分方程
1.
In this paper,we gave a sufficient condition of asymptotic stability for nonlinear multi-delays differential equations,and then,we discuss the case of many delays which depends on the base of the part work in the thesis Huang [1] and gain some same results.
给出非线性多延迟微分方程 (MDDEs)渐近稳定的一个充分条件 ,同时 ,将文 [1]的部分工作由单延迟推广到多延迟的情形 ,并获得了较好的理论结果 。
2.
In this paper,the asymptotic stability of the theoretical so lution and numerical solutions of nonlinear multi-delays differential equations (MDDEs) have been discussed.
讨论了一类非线性多延迟微分方程 (MDDEs)理论解的渐近稳定性和用单支方法求解该类非线性问题的数值解的弱渐近稳定性 。
补充资料：二阶线性齐次微分方程
二阶线性微分方程的一般形式为
ay"+by'+cy=f(1)
其中系数abc及f是自变量x的函数或是常数。函数f称为函数的自由项。若f≡0，则方程（1）变为
ay"+by'+cy=0（2）
称为二阶线性齐次微分方程，而方程（1）称为二阶线性非齐次微分方程。
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