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稳定收敛

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The averaging method is used to analyze this model,the phase diagrams and the time history curve of this system are achieved,the results show that its movement converges to a limit circle oscillation.

利用平均法对系统进行了近似求解,得到了系统的运动相图及时间历程曲线,结果表明系统运动收敛于稳定的极限环,所得结果与实验吻合得较好。

The averaging method is used to analyze this model, the phase diagrams and the time history curve of this system are achieved, the results show that its movement converges to a limit circle oscillation. It demonstrates that the results obtained by the averaging method coincide with those by experiment well.

利用平均法对系统进行了近似求解,得到了系统的运动相图及时间历程曲线,结果表明系统运动收敛于稳定的极限环,所得结果与实验吻合得较好。

A new modified limiter is presented, which increases the stable convergence rate.

研究提出了一种高阶精度TVD格式的限制器,具有稳定快速的收敛特性。

The key technology of this method is to quickly converge the sensitive axes of the mechanical gyroscope to the intersection line of the meridional plane and the horizontal plane based on the principle of gyroscope compass, to isolate payload from platform disturbance with the gyroscope and two degrees of freedom gimbals, to obtain the attitude angle of the platform by electro-optical sensor on the gimbals, and to make the sight slaved to the sensitive axes of the gyroscope to realize the indirect stabilization.

利用陀螺罗经原理,使机械陀螺的敏感轴快速收敛于子午面和水平面的交线上,并借助陀螺定轴性和2自由度环架,使陀螺隔离运动载体的扰动;通过环架上的光电传感器测出运动载体的姿态角,使观瞄镜的瞄准线随动于陀螺的敏感轴,实现间接稳定。

The reformed BP has a fast and stable speed of convergence, and easy to get away from local minimum .

改进后的BP网络具有收敛速度快、稳定、易于跳出局部极小值的特点。

By using accelerating Aitken method in iterative method of nonlinear equations, a new modified method is given. The method is applied to modified Newton method, thereby a new method is developed, which is faster and stable. Also, its algorithm is given. Numerical results show that the new method is very efficient.

通过对非线性方程组的迭代法引入Aitken加速技术,设计了一种非线性方程组的迭代解法的加速方法;将该方法与M步Newton法相结合,得到一种收敛速度快而且计算稳定的方法,并给出了具体算法;数值结果表明了新算法是有效的。

Are also given by constructing Lyapunov function. Finally, by applying the energy methods, Sobolev embedding theorems and bootstrap arguments, the global existence of nonnegative classical solutions to equations with homogeneous Neumann boundary value condition is proved when the space dimension is at most 5. Under certain conditions for the coefficients of the reaction functions, the convergence of the solutions is established for the system with large diffusion coefficients by constructing Lyapunov function.

的正平衡点全局渐近稳定的充分条件;最后,当空间维数不超过5时,应用能量估计、Sobolev嵌入定理和bootstrap技巧证明在齐次Neumann边值条件下非负古典解的整体存在性,并通过构造Lyapunov函数给出当反应函数的系数满足一定条件、扩散系数较大时该模型解的收敛性。

An iteration procedure for improving design variables is constructed by this optimality criterion, and a factor is also employed to control the step size in order to make the iterative process be stable.

根据导出的优化准则构造出一种修改设计变量的迭代格式,其中引入松弛因子以保证收敛过程的稳定,并在每次迭代开始前都利用射线步把设计点引至可行域的边界上。

The numerical techniques developed here, including the high accuracy method of using expansions in orthogonal functions in normal direction and the effective algebraic mapping to deal with the problem of infinite region, can raise the calculation precision and the convergence velocity greatly.

文中所发展的方法,如,在法向上采用高精度的高阶谱方法和对无限区域数值问题的更为有效的代数变换处理等,提高了计算精度和收敛速度;同时,通过预估校正迭代法,使抛物化稳定性方程中重要的正规化条件得到满足,保证了数值计算的稳定。

In this way, the demodulation arithmetic and pulse compression of multi-channels can be packed into a single FPGA.To compensate the nonlinear effect of power amplifier, a successive overrelaxation iterative method of digital predistortion is applied here to ensure the low sidelobe performance, high output power and fast iterative speed.

分析了功放非线性对超低副瓣脉冲压缩信号的影响,基于射频功率放大器、矢量信号发生仪和矢量信号分析仪,采用松弛迭代法实现并优化了功放数字预失真算法,提高了迭代收敛速度与稳定度。

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