1.
Dissipativity of linear θ-methods for Volterra functional differential equations
Volterra泛函微分方程线性θ-方法的散逸性
2.
The stability of composite θ-method for stochastic differential delay equation was studied.
研究了随机延迟微分方程复合θ-方法的稳定性。
3.
Stability Analysis of θ-One-Leg-Methods for A Differential Equations;
一类微分方程单支θ-方法的稳定性分析
4.
Stability Analysis of θ-methods for Functional Differential and Functional Equations
泛函微分与泛函方程θ-方法的稳定性分析
5.
Numerical Stability of Parallel Rosenbrock Method and Block θ-Method for Delay Differential Equations;
延迟微分方程并行Rosenbrock方法和块θ-方法数值稳定性
6.
Dissipativity of θ-methods and One-leg Methods for Nonlinear Neutral Delay Integro-differential Equations
非线性中立型延迟积分微分方程θ-方法和单支方法的散逸性
7.
Mean-Square Asymptotic Stability of θ-Methods for Nonlinear Stochastic Pantograph Differential Equations
非线性随机Pantograph微分方程及其θ-方法的均方渐近稳定性
8.
ASYMPTOTIC STABILITY OF LINEAR θ-METHODS FOR NONLINEAR NEUTRAL DELAY INTEGRO-DIFFERENTIAL EQUATIONS
非线性中立型延迟积分微分方程线性θ-方法的渐近稳定性
9.
Dissipativity of Linear θ-methods for Nonlinear Volterra Delay-integro-differential Equations with Neutral Type
非线性中立型Volterra延迟积分微分方程线性θ-方法的散逸性
10.
The aim of this paper is to investigate the asymptotically mean square stability (MS-stable) of the analytical solution and the numerical method (the continuous θ-method) for a linear stochastic pantograph equation.
本文目的是研究线性随机比例方程解析解和数值方法（连续θ-方法）的渐近均方稳定性。
11.
Method of Expansion angle Choosing of Subgrade Pressure;
关于地基压力扩散角θ的取值方法的探讨
12.
The Study on Nonlinear Control System of a Guided Bomb Based on θ-D Technique
基于θ-D技术的制导炸弹非线性控制方法
13.
Periodic Relative Motion Control Based on theθ-D Nonlinear Control Method
基于θ-D非线性控制方法的伴随轨道控制
14.
Piecewise-linearized and Linearized θ-Methods for Nonlinear Differential Equations;
用分段线性化方法和线性化θ方法来解非线性的微分方程
15.
A Method of Detecting the Critical Characteristic Point of Out-of-step Oscillation Using P-Q-θ Trajectory
基于P-Q-θ变化规律检测失步振荡临界特征点的方法
16.
Building the Unbiased Estimation for θ~2 by Adjusted Coefficient Method;
用修正系数法构造θ~2的无偏估计
17.
Dynamic Load Identification Based on Wilson-θ Method
基于Wilson-θ法的动荷载识别
18.
After 14 days' hard travel, the cars of 2005 China Police Car Relay Race were able to arrive smoothly at its final destination, Zhuhai of Guangdong on August 9th.
曛泄??炱?道?θ