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bilinear相关的网络例句

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与 bilinear 相关的网络例句 [注:此内容来源于网络,仅供参考]

The bilinear programming is converted into a max-min problem on the principle of duality, and a linear approximation algorithm for the max-min problem is presented, which proves to be convergent in finite steps.

利用对偶原理,将双线性规划问题转化为极大极小问题,研究了该极大极小问题的线性逼近算法,并证明了该算法在有限步内收敛。

The bilinear programming is converted into a max min problem on the principle of dual ity, and a linear approximation algorithm for the max min problem is presented, which proves to be convergent in finite steps.

利用对偶原理,将双线性规划问题转化为极大极小问题,研究了该极大极小问题的线性逼近算法,并证明了该算法在有限步内收敛。

It is related to the variational inequality problem, bilinear programming, nonlinear equation. So there is actual meaning and theories value to study how to solve it.In recent years, many algorithms for solving the generalized linear complementarity problem are put forward. But they basically belong to the traditional iterative methods, and may not be efficient since the computing time required for a solution is greatly dependent on the dimension, structure of the problem and the complexity of the algorithm used. Different from the traditional algorithms, the neural network has many advantages on calculations and real-time applications for its inherent massive parallelism and electric circuit implementation.

近年来,人们对广义线性互补问题提出了许多算法,但这些方法基本上属于传统的迭代法,由于它们的计算时间极大地依赖于问题的规模、维数以及所使用的算法,因此很难满足实时并行的要求,与传统数值方法不同,由于内在的并行分布处理信息的特点及电路实现的潜能,神经网络有着许多计算上的优势和实时性的应用,自Hopfield提出著名的人工神经网络模型-Hopfield神经网络,并将其成功应用于优化问题后,用神经网络求解优化问题得到了相当深入的研究,并取得了许多重要的成果。

In this paper, the stability problems of two forms about the discrete singular bilinear system with time-delay are investigated.

针对两类不同形式的滞后离散广义双线性系统的稳定控制问题进行了讨论。

Optimal control of quantum system under bilinear systems.

双线性系统下的量子系统最优控制。

The algorithm can be used for the nonminimum phase bilinear system.

仿真实验表明该算法具有良好的控制效果。

This motivates us to develop the research on fault diagnosis and fault tolerantcontrol in singular bilinear system.

给出了PID状态观测器与基于未知输入状态观测器的存在条件和设计方法。

The stability problem for a discrete singular bilinear system is investigated.

讨论了离散广义双线性系统稳定控制问题。

Singular bilinear system, different from a linear singular system, is a kindof nonlinear singular systems.

本文的主要工作就是研究广义双线性系统的故障诊断与容错控制。

For a single-input bilinear singular system, a stable region of closed loop system around the origin is approached.

对单输入的双线性广义系统,探讨出闭环系统在原点附近的一个稳定域。

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