A modified secant Newton method for non-linear problems
β Scribed by L. Zhang; D.R.J. Owen
- Publisher
- Elsevier Science
- Year
- 1982
- Tongue
- English
- Weight
- 379 KB
- Volume
- 15
- Category
- Article
- ISSN
- 0045-7949
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Starting with p = 37 as an approximation to its highest root a = 36 we get successively x 1 -36 = 0.184Γ10 0 , 0.759Γ10 -2 , 0.137Γ10 -4 , 0.445Γ10 -10 , 0.0 x 2 -36 = -0.141Γ10 0 , -0.732Γ10 -2 , -0.137Γ10 -4 , -0.445Γ10 -10 , 0.0 (x 1 + x 2 )/2-36 = 0.212Γ10 -1 , 0.135Γ10 -3 , 0.934Γ10 -8 , 0.0 (1
In this investigation a method that uses multiple time scales for the purpose of obtaining uniform asymptotic solutions of non-linear ordinary differential equations is modified through the introduction of a new small parameter, p, defined by p = e/(l + e), where c denotes the non-linearity paramete
An inexact Newton algorithm for large sparse equality constrained non-linear programming problems is proposed. This algorithm is based on an indefinitely preconditioned smoothed conjugate gradient method applied to the linear KKT system and uses a simple augmented Lagrangian merit function for Armij