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约束变量

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ABSTRACT This dissertation describes our investigation of the geometric invariance and geometric invariant over projective transformation group, with the emphasis on the estimation of geometric constraints in image sequence and their applications in computer vision.

本论文介绍了作者对射影变换群上的几何不变性及几何不变量的研究,重点研究了序列图象间几何约束关系的估计及其在计算机视觉中的应用。

But on account of hugeness of design variable,constraint condition and computational complexity,the achievement of structural optimization for high rise building in engineering had droped behind the progress of theory out and away in recent years.

但是由于设计变量、约束条件、计算量过于庞大的原因,其成果还较少应用于工程实际,目前远远落后于理论进展。

Based on optimal control theory,we studied gliding control of guided bombs for optimizing a certain type of performance index with constraints on control variable and end states.

结合最优控制理论,研究了控制变量和末端状态均有约束的条件下,为了满足某个性能指标最优的要求,制导炸弹的滑翔控制问题。

Then its optimization result was presented by means of genetic algorithm because of some discrete parameter , complicated target function and inequation constraint.

考虑到该优化问题的目标函数非常复杂且涉及到不等式约束、离散变量的处理技术等问题,采用了基于遗传算法的优化计算方法。

First of all, the structural analysis under the action of random loads is carried out and the mean value and variance of all joint's displacement and bar's stress in the structure are obtained by means of three fundamental equations (equilibrium, physical and geometric) in structural mechanics, as well as the property of moment of random variable.

通过引入可靠性安全系数,并利用结构力学的三个基本方程,将结构的位移和杆件应力可靠性约束等价显示化为设计变量的线性函数,使原基于可靠性的优化模型转化为常规的序列线性规划问题,利用修正的单纯形法求解。

Furthermore,under some assumptions,the relationship was also established between the global solutions of the augmented Lagrangian function on some c...

进一步地,在对全局解的一定假设下,还提供了原约束问题的全局最优解与增广Lagrange函数,在原问题变量空间的一个紧子集上的全局最优解之间的一些对应关系。

In operations research, a procedure for locating the maximum or minimum of a linear function of variables that are subject to linear constraints

在运筹学中,找出受线性约束的变量的线性函数的最大值或最小值的过程。

In operations research, a procedure for locating the maximum or minimum of a linear function of variables that are subject to linear constraints.

在运筹学中,找出受线性约束的变量的线性函数的最大值或最小值的过程。私立学校中)年幼的,小的

Research, a procedure for locating the maximum or minimum of a linear function of variables that are subject to linear constraints.

在运筹学中,找出受线性约束的变量的线性函数的最大值或最小值的过程。

In operations research , a procedure for locating the maximum or minimum of a linear function of variables that are subject to linear constraints

在运筹学中,找出受线性约束的变量的线性函数的最大值或最小值的过程。研究与开发之间相隔的时间。

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