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- rank - two BFS quasi Newton method BFS秩2拟Newton方法
- single rank inverse Broyden quasi Newton method 逆Broyden秩1拟Newton方法
- quasi Newton method 拟牛顿法
- structured quasi Newton method 结构拟牛顿法
- Under the assumptions of semismoothness, the global superlinear convergence of the smoothing Newton method was proved. 在半光滑假设条件下，证明了光滑化牛顿法具有全局超线性收敛性。
- An other way is first to reformulate CPs as a system of nonlinear smooth equations with smoothing parameters, then use the classical Newton method. 这些方法的共同特点是首先将原问题转化为确定(非光滑或带参数的光滑)方程组求解,然后利用非线性方程组的(广义)Newton法思想构造算法。
- A smoothing function which can be approximated by NCP-function is given and the smoothing Newton method is applied to resolve this nonsmooth operator equation. 构造一个光滑化函数逼近NCP-函数，利用光滑化牛顿法求解此非光滑算子方程。
- modified two - step Quasi - Newton methods 修正的两步拟牛顿法
- The descending property of Newton method has discussed and an example ha. 本文讨论了牛顿法的下降性并给出了算法及计算实例。
- Convergence Properties of Quasi Gauss Newton Method 拟高斯-牛顿法的收敛性分析
- generalized quasi - Newton method 广义拟牛顿方法
- Jacobian smoothing Newton method 雅可比光滑牛顿法
- Newton method is adopted and the reactive flash process of MTBE synthesis has been studied as a numerical example. 以含有惰性组分的MTBE反应闪蒸过程为例，用非反应闪蒸方法进行计算，得到了关于反应闪蒸的一般结论。
- Davidson method and Newton method are two effective methods for computing the extreme eigenvalues of symmetric matrices. Davidson方法和Newton方法是求解对称矩阵特征值的两种有效方法。
- In the paper we study the relationship between Davidson method and Newton method and emphasize on studying the inexact Newton method. 本文研究了Davidson方法与Newton方法的关系，并重点研究不精确Newton方法。
- Based on [2], [3], [5], [6] and [7], we generalize the classic bisection method to interval space, and replace interval Newton method. 本文在[2]，[3]，[5]，[6] 和[7] 的基础上，先将经典的二分法推广到区间二分法，并用它代替了计算量较大的区间牛顿法。
- Based on the reformulation as a system of nonsmooth equations, a generalized Newton method for solving this system is proposed. 在将原问题转化为一个非光滑方程组的基础上，提出了解此方程组的广义牛顿方法。
- Switched capacity circuit structures of gradient methods are proposed,the common properties of the steepest descent method, Newton method and quas Newton methods are analysed. 建立了梯度法的开关电容电路结构，分析了最速下降法、牛顿方法和拟牛顿法的共同特点，研究无约束差分优化的开关电容电路结构。
- The Newton method with the new gradient is combined with the interior penalty method to obtain the capacitated network flow solution. 利用新梯度的特征，并结合惩罚函数方法，可以获得容量制约下的交通网络流的解。
- At last,based on Lippman-Schwinger integral equation,the newton method is used to solve the reconstruction of the refractive index. 在Lippman-Schwinger积分方程的基础上，用Newton法反演了折射率。
