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1)  quadratic programming efficent frontier
二次规划有效边界
2)  Quadratic programming
二次规划
1.
Priority approach based on quadratic programming model to fuzzy preference relation;
一种基于二次规划模型的模糊偏好关系排序法(英文)
2.
On the portfolio model coefficients employing the quadratic programming;
证券组合模型系数的二次规划求解
3.
Decomposition algorithm for convex quadratic programming;
凸二次规划的一种分解算法
3)  quadratic program
二次规划
1.
The problem of confirming the finished-stage cable force for cable-stayed bridge was turned into the problem of constrained quadratic programming.
将斜拉桥合理成桥索力的确定问题转化为有约束的二次规划问题,运用Matlab优化工具进行求解,工程算例证明方法简单、有效,具有一定的工程实用价值。
2.
This paper studies the property of quadratic program and raises a new method to solute quadratic program with inequatity restrain.
具有不等式约束的二次规划问题通常采用引入松驰变量的单纯形法来求解 ,它的主要缺点是使问题的维数增加 ,需人工找出初始容许解并反复进行迭代。
3.
The underlying optimization problem is transformed into a quadratic program and is, thus, easily and quickly solved by standard programs.
由此衍生出的最优化问题则通过转化为二次规划,利用其标准程序进行简便快捷的求解未知量。
4)  quadratic programming problem
二次规划
1.
The key problem of training support vector machines is how to solve quadratic programming problem, but for large training examples, the problem is too difficult.
训练支持向量机的本质问题就是求解二次规划问题,但对大规模的训练样本来说,求解二次规划问题困难很大。
5)  efficient frontier
有效边界
1.
Portfolio efficient frontier of company with liabilities and its dynamic properties;
企业负债投资的有效边界及其动态性质
2.
The Efficient Frontier Feature of Risky Assets with Singular Variance - covariance Matrix;
奇异方差-协方差矩阵的n种风险资产有效边界的特征
3.
Study on efficient frontier in portfolio investment by using genetic algorithms;
用遗传算法直接搜索证券组合投资的有效边界
6)  efficient boundary
有效边界
1.
The efficient boundary of the stocks combination investment and the influence on it by the risk-free investment;
证券组合投资有效边界的研究及无风险投资对其的影响
2.
Decision-making model for optimization of loan s portfolio based on efficient boundary;
基于有效边界的贷款组合优化决策模型
3.
The method of "efficient boundary" was advanced,foundation on the pe.
同时提出了基于齿根危险截面峰值应力等效原理的边界界定的“有效边界”法。
补充资料:有效边界

有效边界——
       在证券组合可行域的左边界的顶部称为有效边界。


说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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