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控制级数

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Another carries out input fuzzy quantificat and grading quantificat in the same time, deduces using Takagi-Sugeno fuzzy algorithm, and introduces fuzzy algorithm into weight training of CMAC. It has the characteristics of less quantificat grade and high accuracy of function approximability. It shows good effectivity used for Wiener model identifying. By syncretizing MVL, linear neuron, fuzzy control and CMAC, this paper gives a kind of FCMAC nonlinear control system with the ability of self-learning in line.

将模糊控制和小脑模型神经网络有机的结合在一起,提出了两种模糊小脑模型神经网络,一种是在CMAC基础上进行输出模糊插值,可减小非样本点误差,提高精度和训练速度;一种是对输入进行分级量化的同时进行模糊量化,利用Takagi-Sugeno模糊算法进行推理,并将模糊算法引入CMAC的权值训练,具有输入量化级数少、函数逼近精度高等特点,用于Wiener模型辨识效果好。

By intercepting finite sum of the optimal control series, a suboptimal control law for the system is obtained.

通过截取最优控制级数的有限和获得原系统的前馈-反馈次优控制律。

The influence of initial imperfections on the stability ofcomposite laminated plates was studied by solving the nonlinear governing equations for laminated plates with elastical restraints subject to in-plane loading using the energy variational principle and nonlinear geometric equations incorporating the initial imperfection. The governing equations were solved using generalized Fourier series to obtain the effect of the non-uniform order term.

为深入研究初始缺陷对复合材料层板稳定性的影响,利用能量变分原理和考虑初始缺陷的非线性几何方程,建立了具有弹性约束的层合板在面内载荷作用下的非线性稳定性控制方程组,运用广义傅立叶级数法对其进行求解,并进一步获得了影响非线性稳定性控制方程组的性质的非齐次项。

Now by using Dai's exact solution formula and studying the asymptotical behavior controlcondition and using the series expression of the famous Riemann Zeta-function in number theory,after introducing and proving a new representation theory of inverse Laplace transformation wedirectly obtained Chen's solution formulae and their unique existence condition without usingLaplace transformation and〓 inverse formula.

本文从带消发散参数的严格解出发,通过研究渐近行为控制条件,利用数论中著名的Riemann-Zeta函数的级数表示,引入并证明一个逆Laplace变换的新的表示定理,直接导出了陈等发展的级数解,并得到了级数解的存在、唯一性条件。

The contribution of the truncated modes to eigenvector sensitivity is expressed in a Neumann series of matrix in this method, and eigenvalue's displacement is introduced to control the convergence of the series.

该方法是用Neumann矩阵级数的形式来等效未知模态对特征向量灵敏度的贡献,并引入特征值移位量来控制矩阵级数的收敛性,从而明显地提高了计算效率。

The Paired Comparison and Constancy Graphical approaches for statistical analysis will be used for the psychological experiment.

因此,针对声源方向感受此一课题,以两反射音之模拟声场进行实验探讨,研究方法不仅以数理解析,并针对人们实验的心理感受进行调查分析,心理实验时采用配对比较法及恒常性图解法统计分析,试图藉由若干变因的控制进行量化,实验结果发现声源方向感度的变化,主要受制於双耳互函数级数及全反射音振幅的大小,双耳听觉互函数主要与反射到达测听者的方向和反射的幅度有关,证实声源方向感度与双耳互函数级数为正比之关系存在。

An S-shape acceleration/deceleration control model is developed by summation progression and the corner of two conjoint lines is adopted as a parametric variable to control the feedrate through the inflexion of two lines. Based on these, interpolation process is divided into two steps: interpolation pretreatment and interpolation point calculation. Feedrate planning is accomplished in the pretreatment step. Interpolation point calculating only depends on the real-time feedrate and the direction vector of the line.

该算法以级数求和的方法推导了S型加减速控制模型,并以小线段夹角为参变量控制拐点通过速度建立了小线段速度衔接模型,在此基础上,算法将插补过程分解为插补预处理及插补点计算两个步骤,预处理中对小线段进行速度规划并设计了线段速度的递推处理方法,插补点仅需根据当前速度及线段方向向量即可求出。

Ured out , an expanded equation for the current2limiting reactance is derived combining the magnetomotive force equations

在根据谐波要求确定了变压器式可控电抗器功率控制级数的基础上,把磁势平衡方程和支路

Firstly, a new design method of cam profile has been developed by using finite terms of Fourier Series in the cycle of cam angle as the basic equation of cam profile, so the difficulty of base circle wave existing in the method of resonant cam design can be eliminated. On the other hand, the method proceeds from the acceleration of cam profile, which makes the acceleration not only smooth and continuous, but also easy to be controlled, and the cam profile with good performance can easily be acquired.

此方法用以凸轮包角为周期的富立叶级数有限项作为凸轮型线的基函数,可以免去谐波凸轮设计时控制基圆波动的困难;此方法又是从凸轮型线的加速度曲线入手进行设计,使型线加速度不但光滑、连续,而且形状容易控制,便于设计出动力性能优良的凸轮型线。

The reaction kinetics was studied by selecting control-step method as well as modified Debye-Hückel activity coefficient model and Bromley osmotic coefficient model. The results show that the reaction order is 2 and apparent reaction activation energy 85.8 kJ/mol, and the reaction is mainly controlled by precipitation of KB5O8?4H2O.

采用选取控制步骤法并引入修正的Debye-Hückel活度系数模型和Bromley渗透系数模型研究了该反应的动力学的影响规律,得出反应级数为2,表观反应活化能为85.8 kJ/mol,反应主要受四水五硼酸钾晶体析出的控制。

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