Some investigations in a new algorithm for nonlinear optimization based on conic models of the objective function
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Publication:1054998
DOI10.1007/BF00934743zbMath0521.49024MaRDI QIDQ1054998
Publication date: 1984
Published in: Journal of Optimization Theory and Applications (Search for Journal in Brave)
Numerical mathematical programming methods (65K05) Nonlinear programming (90C30) Newton-type methods (49M15) Numerical methods based on nonlinear programming (49M37)
Related Items (11)
A new subspace minimization conjugate gradient method based on conic model for large-scale unconstrained optimization ⋮ A numerical evaluation of some collinear scaling algorithms for unconstrained ⋮ A model-hybrid approach for unconstrained optimization problems ⋮ A combined class of self-scaling and modified quasi-Newton methods ⋮ Damped techniques for the limited memory BFGS method for large-scale optimization ⋮ On the behaviour of a combined extra-updating/self-scaling BFGS method ⋮ Optimum and equilibrium in a transport problem with queue penalization effect ⋮ An adaptive conic trust-region method for unconstrained optimization ⋮ Wide interval for efficient self-scaling quasi-Newton algorithms ⋮ Extra updates for the bfgs method∗ ⋮ Variational quasi-Newton methods for unconstrained optimization
Cites Work
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- Numerical comparison of several variable metric algorithms
- Conic Approximations and Collinear Scalings for Optimizers
- On the Superlinear Convergence of an Algorithm for Solving a Sparse Minimization Problem
- The Q-Superlinear Convergence of a Collinear Scaling Algorithm for Unconstrained Optimization
- On the selection of parameters in Self Scaling Variable Metric Algorithms
- Self-Scaling Variable Metric (SSVM) Algorithms
- Optimally conditioned optimization algorithms without line searches
- Optimal conditioning of self-scaling variable Metric algorithms
- Quasi-Newton Methods, Motivation and Theory
- On Sparse and Symmetric Matrix Updating Subject to a Linear Equation
- A Characterization of Superlinear Convergence and Its Application to Quasi-Newton Methods
- Quasi-newton algorithms generate identical points
- Quasi-Newton Methods for Unconstrained Optimization
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