kkt

New model and algorithm for solving the KKT system of optimal power flow

求解最优潮流KKT系统的一类新模型及算法设计

Comparing condition number with structured condition number for KKT systems

KKT系统结构条件数与条件数的比较

A BFGS Method for Solving KKT Systems of Constrained Optimization Problems

求解约束最优化问题KKT系统的BFGS方法

Methods Learning Motivation Factors Test ( KKT ) was conducted on 1,186 middle school students .

方法采用学习动力因素测验（KKT）对1186名中学生测试。

Structured sensitivity analysis for a class of KKT systems

一类KKT系统的结构敏度分析

By the KKT condition of solution procedure , samples in training set can be divided into three categories .

通过分析支持向量机求解二次规划中的KKT条件，根据样本的判决值，可以将训练集中的样本划分为不同的类别。

Study on optimal power flow based on primal-dual interior point algorithm under perturbed KKT conditions and branch-and-bound method

基于扰动KKT条件的原始-对偶内点法和分支定界法的最优潮流研究

Perturbation analysis for structured KKT systems

关于结构KKT方程组的扰动分析

This article researches the structured condition number on KKT system , for a special KKT system , the structured sensitivity is also considered .

本文主要研究了KKT系统的结构条件数，而且对于一类特殊的KKT系统，研究了它的结构敏度方面的问题。

The primal-dual interior point method based on perturbed KKT ( Karush-Kuhn-Tucker ) condition is used to solve it .

利用基于扰动KKT（Karush-Kuhn-Tucker）条件的原始-对偶内点算法对问题进行求解。

Some sufficient conditions for a KKT point of the constrained optimization problem to be a solution of GNCP are presented .

对于广义互补问题，本文给出了它的约束优化问题的两种转化形式，讨论了它们的KKT点为原问题的解的充分条。

Meanwhile , KKT conditions are spread to fuzzy optimization problem with inequality and equality constraints , which broaders their application .

同时，本文也将KKT条件推广到了含有不等式和等式约束条件的模糊优化问题中，使KKT条件在模糊优化理论中得到了广泛的应用。

Under some suitable conditions , theoretical analysis shows that the sequences generated by the method converge globally to the KKT point of the point .

理论分析表明在一些假设条件下，这一方法产生的序列全局收敛于问题的KKT点。

The algorithm added one training sample every step and constructed current training set using KKT condition in order to adjust the maximal margin hyperplane dynamically .

该算法通过实时增加训练序列，利用KKT条件构造当前训练样本集，实时地调整最优分类超平面。

When the object and constraint functions are continous , it shows the relations of KKT points and local saddle-points .

给出了齐次规划问题KKT点的一个等价性质，采用对约束函数k次方的方法得到齐次规划问题的一个局部鞍点。

This method is based on the solutions of linear systems of equations reformulation of the KKT optimality conditions , by using the Fischer-Burmeister functions .

该法利用Fischer&Burmeister函数将约束非线性规划问题的KKT条件转化为一个非光滑的方程组。

By reformulating the KKT system as a constrained equation , the algorithm generates the search direction by solving a linear equation at each iteration .

通过将问题的KKT系统转化成一个约束方程，算法在每步迭代只需解一个线性方程组即可得到搜索方向。

From aspect of hydrodynamics , the top right corner of KKT matrix M is often semi-positive , sometimes , the factor F is given directly .

从计算流体力学角度看，KKT系统中右上角矩阵M一般是半正定的，有时直接给出的是它的因子F，所以我们研究F。

By using the nonlinear complementarity function to reformulate the KKT system of optimization problem , the non-inferior Nash equilibrium of electric spot market is solved simply and fast .

借助非线性互补方法，实现了电力现货市场非劣Nash均衡简单、快速的求解。

Based on KKT condition , the possible change of support vector set is analyed after new samples are added to training set and a view named parallel potential data set is put forward .

该算法基于KKT条件，通过研究支持向量分布特点，分析了新样本加入训练集后，支持向量集的变化情况，提出等势训练集的观点。

As an incidental result , the definition of approximate KKT point is brought forward , and the global convergence of a sequence of approximate KKT point s is analyzed .

作为一个附带结论，文中还引进了近似KKT点并分析了近似KKT点列的全局收敛性。

The algorithm makes full use of the feature that OFDM resource allocation problem is a mixed optimization problem , using evolutionary algorithm to optimize discrete variables and using KKT conditions to optimize continuous variables .

该算法充分利用OFDM资源分配问题是一个混合优化问题这一特点，用进化算法优化模型中的离散变量，即子载波分配，用KKT条件求解模型中的连续变量，即功率分配。

The method first maps time series to phase space , and then obtains a distinguish function by one-class classification in phase space , finally , outliers detection is proceed based on KKT conditions .

该方法首先将时间序列映射到相空间，然后对相空间中的点实行一类分类，最后，根据KKT条件进行异常值检测。

This article deals with the sensitivity analysis for this subclass of KKT systems . Optimal backward perturbation analysis is investigated . The partial condition numbers are defined and explicit formulae are derived .

对于这一类的KKT系统，定义了偏条件数，给出了最优向后误差的分析，相应的结构条件数和一些扰动界。

The KKT conditions of a nonlinear programming with linear inequality constrains can be transformed into a system of equations by NCP function . Then it is smoothed by Entropy smoothing function .

带不等式约束的非线性规划，其KKT条件可以通过NCP函数转化为一个非光滑的方程组，然后用熵光滑化函数光滑化，得到一个带参数的方程组。

By leading in the nonlinear complementarity function , the constraints of complementarity relaxation conditions in KKT equation of interior point method are changed into equality constraints and can be solved by Newton method .

引入非线性互补函数，将内点法中KKT条件的互补松弛条件约束转化为等式约束，并采用牛顿方法求解。

The sequence generated by our algorithm is proved to be convergent at KKT points of the primal problem under certain assumptions . Finally some illustrative examples are given to show how this method works .

我们证明了算法产生的序列收敛于问题的KKT点，最后给出一些数值实验来验证上述方法的可行性。

Based on the homogenization effect of min max principle , a new merit function is presented , so that a self adjusting function is embedded into perturbed KKT conditions for primal dual interior point methods .

基于极大极小原理的均匀化作用，构造了一个新的效益函数，从而在原-对偶内点方法的摄动KKT条件里嵌入一种自调节功能。

Based on L1 norm model and interior point , a novel power flow algorithm is presented in this paper . Using the perturbed KKT conditions , an interior point algorithm is proposed to solve the general power flow problems .

提出一种结合L1范数模型和内点理论的潮流计算方法，利用基于扰动KKT条件的原始-对偶内点算法进行一般潮流问题求解。

The transfer rate of the system can be gotten through the power allocation result obtained by KKT conditions and the subcarrier allocation program . The transfer rate of the system is regarded as the fitness of the individual .

利用KKT条件求出的功率分配结果和子载波分配方案可以得到系统的传输速率，将该传输速率作为子载波分配方案的适应值。