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variational problem相关的网络例句

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与 variational problem 相关的网络例句 [注:此内容来源于网络,仅供参考]

In the first part of this article, a new class of set-valued variational inclusion problem in Banach spaces was introduced and some new type of iterative algorithms for solving the problems are studied.

本文在第一部分提出了Banach空间中一类新的广义集值变分包含问题,并采用一种新的算法讨论了其解的存在性。

Some sufficient conditions are presented, which all solutions of the proposed neural network are globally exponentially convergent to the unique solution of the linear variational inequality problem.

得到了一些保证该神经网络的所有解全局指数地收敛到线性变分不等式问题的解的充分条件。

First, we mainly study a class of generalized set-valued vector variational inequality problem.

首先,我们主要研究了一类广义向量集值变分不等式问题,将文献[7]中给出的向量单值情形下的广义L-条件和广义v-强制条件(C_2)推广到向量集值的情形,从而得到新的解的存在性条件,并将它应用到广义向量相补问题_T上。

Variational inequality problem is one of the most important optimization problems, it arises in a widely fields of signal processing, system identification, filter design, robot control, economic science, transprotation science, operational research, and nonlinear analysis fields.

变分不等式问题是一类重要的优化问题,它广泛地出现在信号和图像处理、系统识别、滤波设计、自动控制、经济科学、运输科学、运筹学,非线性分析等领域。

Firstly, the lake water quality model is developed under the condition of both internal and external pollution by using the method of microelement analysis, then homogenizes the non-cylindrical boundary condition and utilizes the methods of vector expending and pseudomonotone of the variational operator, and last the existence and uniqueness of the solution for a type free initial-boundary value problem is obtained.

本文首先运用微元分析法导出在外源和内源双重污染下湖泊水质模型,然后对一类自由初边值问题通过对非柱形边界条件的齐次约化,运用变分型算子的向量扩张和拟单调方法获得解的存在性、唯一性。

And from this variational principle,it can derive the corresponding boundary value problem governing nonlinearly static analysis of Timoshenko beams.

在假定梁不可伸长的基础上,给出了描述几何非线性、物理线性的大挠度Timoshenko梁的变分原理,由此导出了大挠度Timoshenko梁平面静动力学分析的边值问题。

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