超线性收敛
- 网络superlinear convergence
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证明了这些修正的算法具有全局收敛性且保持局部二步Q超线性收敛。
It is proved that the improved algorithms possess global and two step Q superlinear convergence properties .
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本文提出一个求解非线性minimax问题的新算法,该算法具有全局和一步超线性收敛性。
In this paper , a new algorithm for nonlinear minimax problems is presented which has global and one - step superlinear convergence .
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前馈网络的一种超线性收敛BP学习算法
Super-Linearly Convergent BP Learning Algorithm for Feedforward Neural Networks
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Minimax问题的一个超线性收敛的SQP算法
A superlinearly convergent SQP algorithm for Minimax Problems
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证明了这种方法是q-超线性收敛的和大范围收敛的,并给出了与Newton法的数值比较。
The method is shown to be q-superlinear convergent and global convergent , and the numerical comparison with Newton method is given .
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约束优化无严格互补的超线性收敛SQP强次可行算法
A Superlinearly Convergent Strongly Sub-Feasible SQP Algorithm for Constrained Optimization Without Strict Complementarity
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等式约束优化问题SQP算法的超线性收敛充要条件
Sufficient and Essential Conditions of Super-linear Convergence for SQP Algorithm in Equality Constrained Optimization Proble
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在F为一致P-函数情形,证明了算法的全局收敛性、局部超线性收敛性和二次收敛性,对于非退化的线性互补问题仍具有有限步收敛性。
Global convergence , local superlinear convergence , quadratic convergence and finite termination for nondegenerative linear complementarity problems are proved under the assumption that F is a uniform P & function .
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一类修正BFGS算法的局部超线性收敛性
Local Q-superlinear Convergence of a Modified BFGS Algorithm
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在第一章中,对具有一般约束的非线性规划构造出新的具有超线性收敛性的SQP算法。
In the first chapter , introduces a new SQP algorithm for nonlinear optimization with equality and inequality constraint .
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并且,算法使用BFGS拟牛顿方法更新矩阵Bk,不需要函数是一致凸的假设条件,我们证明该方法具有全局收敛性和超线性收敛性。
Furthermore , we use BFGS method to update matrix B_k , without the assumption condition of f is uniformly convex , we show that the method is globally and superlinearly convergent .
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利用一个修正的BFGS公式,提出了结合线搜索技术的BFGS-信赖域方法,并在一定条件下证明了该方法的全局收敛性和超线性收敛性。
By using a modified BFGS formula , a BFGS-type trust region method with line search technique for unconstrained optimization problems is proposed .
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本文将集中讨论局部收敛性,特别是证明了在使用DFP或PSB等矩阵校正公式时,修正后的方法在一定的条件下是超线性收敛的。
Particularly , it is proved that if DFP or PSB matrix updating formulae are used , then our method will be convergent superlinearly under some conditions .
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在合理的条件下,算法具有整体收敛性且两块校正的双边既约Hessian投影法将保持超线性收敛速率。
The global convergence results of the proposed algorithm are proved while maintaining fast local superlinear convergence rate is established by performing a two-piece update of two-side projected reduced Hessian .
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D-F-P方法的超线性收敛
Superlinear convergence of the d-f-p method
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在第四章,我们考虑约束规划的一个基于SQP方法的信赖域算法,证明了它的全局收敛性和超线性收敛。
Both of them deal with the equality constrained optimization . In Chapter ⅳ, a trust-region algorithm based on SQP method is given , its global convergence and superlinear convergence are proved .
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文中对非线性最小二乘问题给出了一种新型求解方法&分块尺度化ABS求解方法,并证明了这类方法的局部超线性收敛性,最后在尺度矩阵取特殊值时给出了数值结果。
As a new type of method for nonlinear least square problems , the block scald ABS meth-ods are presented , and their locally superlinear convergence is proved . Finally the numerical re-sults are given with the special choice of the sealed matrices .
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提出一个求解LC1无约束优化问题的信赖域算法,在较弱条件下证明了全局收敛性和超线性收敛性。
A trust region method for LC ~ 1 unconstrained problems was presented and under mild conditions we proved its global and superlinear convergene .
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该算法全局和超线性收敛并且去掉了传统SQCQP算法全局收敛性分析中的一致正定性假设。
The algorithm is globally and superlinearly convergent , and the uniformly positive definiteness assumption in the global convergence analysis of traditional SQCQP algorithms is removed .
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本文采用Wolfe线性搜索原则来替代该BFGS-SQP算法的Armijo原则,经过类似的分析,同样得到了BFGS-SGP算法的全局收敛性及超线性收敛性。
In this paper , the Wolfe line search is used to replace the Armijo line search in the BFGS-SQP algorithm , through the same analysis as Chen , the algorithm even has global and q-super-linear convergence .
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Powell在文献[1]中证明了D-F-P方法是超线性收敛的,Dennis等人在文献[2]也给出了同样的结果,但是证明方法不同。
The D-F-P method was proved to be superlinear convergence in reference [ 1 ] by Powell . Same result was given in reference [ 2 ] by Dennis and More ' but the methods used were different between reference [ 1 ] and [ 2 ] .
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非线性约束最优化一族超线性收敛的可行方法
A Class of Superlinearly Convergent Feasible Methods for Nonlinearly Constrained Optimizations
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均衡约束优化具有超线性收敛性算法的研究
Research on the Superlinearly Convergent Algorithms for Optimization with Equilibrium Constraints
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非线性规划的一个超线性收敛算法
An Algorithm with Superlinear Rate of Convergence for Nonlinear Programming
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通过二阶校正,还可以得到局部超线性收敛性。
Furthermore , by second order correction , local convergence is proved .
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在一定条件下算法具有全局收敛性和超线性收敛性。
Global and superlinear convergence can be induced under some suitable assumptions .
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证明了此法具有全局收敛性和局部超线性收敛性。
The authors also prove that the method has superlinear convergence rate .
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非线性约束条件下一个超线性收敛的可行方法
A Superlinear Convergent Feasible Method for Nonlinear Programming with Nonlinear Inequality Constraints
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在适当的条件下,该法是超线性收敛的。
The superlinear convergence is obtained under the suitable conditions .
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线性互补约束优化问题一个超线性收敛的序列线性方程组算法
A Superlinearly Convergent SSLE Algorithm for Optimization Problem with Linear Complementarity Constraints