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Repetitive control technique principle and the repetitive controllers parameters design are discussed deeply in this paper, including the analysis of stable performance and convergence performance of the whole system.

本文重点阐述了重复控制技术原理以及重复控制器中各项参数的设计和改进方法,包括整个系统的稳定性分析和收敛性分析。

By a large scale of actual cases and theoretical analysis, it shows that the arithmetic in this article has a very stable convergence and very fast convergent speed, at the same time, gives accurate calculated value.

对于求解这个非线性方程,提出了一个数值迭代算法,并对该算法的收敛性进行了证明,给出了最大迭代步数的上限值。

We propose a discrete stochastic approximation algorithm adaptively select a better cooperative subset using criteria such as minimum error rate.

通过蒙特卡罗仿真验证了分析结果以及该算法的性能,并举例说明该算法的收敛性。

According to stoichiometric displacement model for retention, the covergent phenomenon of homologues in reversed-phase liquid chromatography was studied.

以液相色谱中的溶质计量置换保留模型为理论基础,从热力学角度进一步对反相液相色谱中同系物的收敛性进行了研究。

The algorithm does not computer any derivatives and some iterative points need not to be generated strictly decreasing,but we can also obtain the convergence.

该方法无需计算任何梯度信息且不要求迭代点的函数值严格减小,但仍然可以保证算法的收敛性。

In this algorithm,the initial point may be ar-bitrary,a new line search skill is used,and it possesses strong convergence.

算法的初始点可任取,采用了新型的线搜索,具有强收敛性。

Because of its strong convergence, robustness and validity, researchers in nonlinear optimization have paid great attention to it since 1970s.

自二十世纪七十年代以来,这种方法因其可靠性、有效性及很强的收敛性引起了非线性优化研究界许多学者的重视。

For example, geometric series can be used to evaluate the sum of power series and can be used to determine the convergence of other series.

例如可以用几何级数来解决幂级数的求和问题、以及用它作为优级数来判定其他级数的收敛性等等。

Chapter 2 investigates the convergence of triple and n -ple Dirichlet series, the convergence of triple random Dirichlet series under certain conditions, and the convergence of double bi-random Dirichlet series under the conditionand obtains some results similar to double Dirichlet series.

此外还在条件 sum from m=1 to +∞ sum from n=0 to +∞ P{|X_|≥m~pn~p}<+∞下,研究了二重双随机Dirichlet级数的收敛性,得到了一些类似于二重Dirichlet级数的有关结论。

This thesis concerns convergence theorems and truncation error bounds for all kinds of continued fractions with applications to matrix function computation.

这扁论文讨论了各类连分式的收敛性与误差估计以及它在矩阵函数计算方面的一些应用。

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