维数

The main factor in determining the computation time of Kalman filter is the dimension n of the model state vector.

在利用卡尔曼滤波器对数据进行滤波时，其计算时间是由模型的状态矢量维数n决定的。

And an algorithm framework to solve this stochastic dynamic programming model was proposed.

通过启发式策略仿真和Q学习，有效解决了"维数灾难"问题。

It has the main advantages of stochastic dynamic programming and nested Benders decomposition simultaneously, and can be used to deal with problems with large number of both stages and state variables.

这种算法可以综合随机动态规划和嵌套Benders分解的优势，有效地用来处理较多阶段和较大维数状态空间的问题。

In chapter 4, we study homological dimensions of H-invariant subring for Hopf astions and smash coproducts.

在第四章，我们研究了Hopf作用的不变子环与smash余积的同调维数。

This method not only can reduce the dimension of feature vector effectively,but also can provide a new kind of parameter for recognition of protein superfamily.

此方法不仅有效地降低了特征向量的维数，而且为蛋白质超家族识别提供了新的参数。

In addition, we observe the results can become better with swarm size increasing from the sensitivity study to swarm size.

从可测性研究中，我们得到了问题的维数和种群大小的关系。

In this paper, we propose a dimension reduction method based on the tangent bundle.

本文提出了一种基于切丛的维数约简方法。

Now I'll describe how to tessellate our two-dimensional height map array.

现在，我来介绍如何生成"存储高度图信息"的二维数组。

On the other hand, this text Will use the similar dimension of fractal theory to the data of distribution of the mineralizing element,ore, structure to set up unusual lower limit of them and has probed into the

另一方面将分形理论中的相似维数算法运用于金元素分布数据，矿点数据，图文资料当中，从而建立金元素分布的异常下限、线性构造分布的异常下限以及金矿点分布的异常下限，并且进一步对结果从定量的角度探讨了三者的关系。

The paper applies the fractal theory to the research of fractal dimensions of the content of Au in Shuangqiaoshan Group, and discusses the relation.

本文利用分形理论研究了双桥山群金含量的分维数结构特征，并对其含金性进行了评价，初步探讨了双桥山群赋存矿床类型、矿床作用与其分形结构特征之间的关系。

The split between the two groups can hardly be papered over.

这两个团体间的分歧难以掩饰。

This approach not only encourages a greater number of responses, but minimizes the likelihood of stale groupthink.

这种做法不仅鼓励了更多的反应，而且减少跟风的可能性。