AbstractThis paper proposes a new robust and quickly convergent pattern search method based on an implementation of OCSSR1 (Optimal Conditioning Based Self-Scaling Symmetric Rank-One) algorithm [M.R. Osborne, L.P. Sun, A new approach to symmetric rank-one updating, IMA Journal of Numerical Analysis 19 (1999) 497–507] for unconstrained optimization. This method utilizes the factorization of approximating Hessian matrices to provide a series of convergent positive bases needed in pattern search process. Numerical experiments on some famous optimization test problems show that the new method performs well and is competitive in comparison with some other derivative-free methods
Memoryless quasi-Newton method is exactly the quasi-Newton method for which the approximation to the...
AbstractThis paper presents a modified quasi-Newton method for structured unconstrained optimization...
Abstract. Techniques for obtaining safely positive definite Hessian approximations with self-scaling...
AbstractQuasi-Newton (QN) methods are generally held to be the most efficient minimization methods f...
AbstractIn this paper, we present a new symmetric rank-one (SR1) method for the solution of unconstr...
The attention of this thesis is on the theoretical and experimental behaviors of some modifications...
The focus of this thesis is on analyzing the theoretical and computational aspects of some quasi-New...
In this paper, we investigate a symmetric rank-one (SR1) quasi-Newton (QN) formula in which the Hess...
This thesis deals with algorithms used to solve unconstrained optimization problems. We analyse the...
In this paper, we present a new symmetric rank-one (SR1) method for the solution of unconstrained op...
AbstractQuasi-Newton (QN) methods are generally held to be the most efficient minimization methods f...
AbstractIn this paper, we present a new symmetric rank-one (SR1) method for the solution of unconstr...
This paper concerns the memoryless quasi-Newton method, that is precisely the quasi-Newton method fo...
This thesis is concerned with analyzing and improving the performance of quasi-Newton methods for f...
In this paper, we investigate quasi-Newton methods for solving unconstrained optimization problems. ...
Memoryless quasi-Newton method is exactly the quasi-Newton method for which the approximation to the...
AbstractThis paper presents a modified quasi-Newton method for structured unconstrained optimization...
Abstract. Techniques for obtaining safely positive definite Hessian approximations with self-scaling...
AbstractQuasi-Newton (QN) methods are generally held to be the most efficient minimization methods f...
AbstractIn this paper, we present a new symmetric rank-one (SR1) method for the solution of unconstr...
The attention of this thesis is on the theoretical and experimental behaviors of some modifications...
The focus of this thesis is on analyzing the theoretical and computational aspects of some quasi-New...
In this paper, we investigate a symmetric rank-one (SR1) quasi-Newton (QN) formula in which the Hess...
This thesis deals with algorithms used to solve unconstrained optimization problems. We analyse the...
In this paper, we present a new symmetric rank-one (SR1) method for the solution of unconstrained op...
AbstractQuasi-Newton (QN) methods are generally held to be the most efficient minimization methods f...
AbstractIn this paper, we present a new symmetric rank-one (SR1) method for the solution of unconstr...
This paper concerns the memoryless quasi-Newton method, that is precisely the quasi-Newton method fo...
This thesis is concerned with analyzing and improving the performance of quasi-Newton methods for f...
In this paper, we investigate quasi-Newton methods for solving unconstrained optimization problems. ...
Memoryless quasi-Newton method is exactly the quasi-Newton method for which the approximation to the...
AbstractThis paper presents a modified quasi-Newton method for structured unconstrained optimization...
Abstract. Techniques for obtaining safely positive definite Hessian approximations with self-scaling...