quadratic programming problem造句
例句與造句
- On a class of quadratic programming problem with equality constraints
一類帶有等式約束的二次規(guī)劃問題 - Fixed iterative method for solving the inequality constrained quadratic programming problem
不等式約束二次規(guī)劃的不動點迭代 - An interior point algorithm for convex quadratic programming problem with box constraints
框式約束凸二次規(guī)劃問題的內點算法 - A global convergence inner - point style algorithm for generic quadratic programming problem
二次規(guī)劃問題的一個全局收斂的內點型算法 - Training svm can be formulated into a quadratic programming problem . for large learning tasks with many training examples , off - the - shelf optimization techniques quickly become intractable in their memory and time requirements . thus , many efficient techniques have been developed
訓練svm的本質是解決一個二次規(guī)劃問題,在實際應用中,如果用于訓練的樣本數(shù)很大,標準的二次型優(yōu)化技術就很難應用。 - It's difficult to find quadratic programming problem in a sentence. 用quadratic programming problem造句挺難的
- In order to improve the efficiency of the algorithm , we not only correct some defects of the primal - dual interior point algorithm in [ 4 ] , but also give a modified primal - dual interior point algorithm for convex quadratic programming problem with box constraints
為提高算法的有效性,對文[ 4 ]所給的原始-對偶內點算法理論上的某些缺陷加以更正,并給出框式約束凸二次規(guī)劃問題的一個修正原始-對偶內點算法。 - A program of shape optimization for two - dimensional continuum structures , which is carried out on msc . patran & nastran panel , is described in this thesis , according to a two - phase control theory presented by professor sui yunkang , the optimization is treated as a sequential quadratic programming problem
本文根據隋允康教授提出的二級控制理論,將二維連續(xù)體結構的形狀優(yōu)化問題處理成序列二次規(guī)劃問題進行了優(yōu)化。 - For nonlinear l1 problem based on the conditions for optimality of the nonlinear l1 problem in [ 1 ] , we first discuss the descent direction of the objective function f ( x ) in theory , further more , we study the relation between the optimal solution of nonlinear l1 problem and the optimal solution of some kind of quadratic programming problem with box constrains . hence , we construct a descent algorithm for nonlinear l1 problem and prove the convergence of the algorithm
在文[ 1 ]所給的最優(yōu)性條件的基礎上,對非線性l _ 1問題從理論上研究了f ( x )的下降方向、最優(yōu)解與某種框式約束最小二乘問題的最優(yōu)解之間的關系,進而構造了一個非線性l _ 1問題的下降算法,并證明了該算法的收斂性。 - When solving the problems , we use the support vector regression ( svr ) . first assuming the formula of function , then according to the differential and boundary conditions we transform the original problem to the quadratic programming problem . finally , use the learning algorithm of svr to decide the parameters
只要事先假設出所求函數(shù)的表達式,然后根據已知的微分關系和邊界條件對待求函數(shù)進行約束將原問題轉化為二次規(guī)劃問題,再采用支持向量機回歸算法對樣本進行學習即可求出參數(shù),確定待定函數(shù)的關系式。 - The separating plane with maximal margin is the optimal separating hyperplane which has good generation ability . to find a optimal separating hyperplane leads to a quadratic programming problem which is a special optimization problem . after optimization all vectors are evaluated a weight . the vector whose weight is not zero is called support vector
而尋找最優(yōu)分類超平面需要解決二次規(guī)劃這樣一個特殊的優(yōu)化問題,通過優(yōu)化,每個向量(樣本)被賦予一個權值,權值不為0的向量稱為支持向量,分類超平面是由支持向量構造的。 - Based on the statistical learning theory and optimization theory , svms have been successfully applied to many fields such as pattern recognition , regression and etc . training an svm amounts to solving a convex quadratic programming problem . in this paper we do some researches on svms by the optimization theory and method
它將機器學習問題轉化為求解最優(yōu)化問題,并應用最優(yōu)化理論構造算法來解決問題,本文主要是從最優(yōu)化理論和算法的角度對支持向量機中的最優(yōu)化問題進行研究。