Abstract. In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear least-squares problems, by introducing a truncation strategy in the method presented in [9]. First, sufficient conditions are established for ensuring the convergence of an iterative method employing a truncation scheme for computing the search direction, as approximate solution of a Gauss-Newton type equation. Then, a specific truncated Gauss-Newton algorithm is described, whose global convergence is ensured under standard assump-tions, together with the superlinear convergence rate in the zero-residual case. The results of a computational experimentation on a set of standard test problems are reported
An optimization problem that does not have an unique local minimum is often very difficult to solve....
Abstract. Modeling the mean of a random variable as a function of unknown parameters leads to a nonl...
In this paper, we present a brief survey of methods for solving nonlinear least-squares problems. We...
Abstract. In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear...
In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear least-squ...
In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear least-squ...
Abstract. In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear...
A truncated nonmonotone Gauss-Newton method for large-scale nonlinear least-squares problem
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 , Rome / CNR - Consigli...
This paper has two main purposes: To discuss general principles for a reliable and efficient numeric...
This work addresses a spectral correction for the Gauss-Newton model in the solution of nonlinear le...
In this paper, by using a modified BFGS (MBFGS) update, we propose a structured MBFGS update for the...
A new code for solving the unconstrained least squares problem is given, in which a Quasi-NEWTON app...
We propose a modification of an algorithm introduced by Martínez (1987) for solving nonlinear least-...
This paper describes a fall-back procedure for use with the Gauss-Newton method for non-linear least...
An optimization problem that does not have an unique local minimum is often very difficult to solve....
Abstract. Modeling the mean of a random variable as a function of unknown parameters leads to a nonl...
In this paper, we present a brief survey of methods for solving nonlinear least-squares problems. We...
Abstract. In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear...
In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear least-squ...
In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear least-squ...
Abstract. In this paper, a Gauss-Newton method is proposed for the solution of large-scale nonlinear...
A truncated nonmonotone Gauss-Newton method for large-scale nonlinear least-squares problem
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 , Rome / CNR - Consigli...
This paper has two main purposes: To discuss general principles for a reliable and efficient numeric...
This work addresses a spectral correction for the Gauss-Newton model in the solution of nonlinear le...
In this paper, by using a modified BFGS (MBFGS) update, we propose a structured MBFGS update for the...
A new code for solving the unconstrained least squares problem is given, in which a Quasi-NEWTON app...
We propose a modification of an algorithm introduced by Martínez (1987) for solving nonlinear least-...
This paper describes a fall-back procedure for use with the Gauss-Newton method for non-linear least...
An optimization problem that does not have an unique local minimum is often very difficult to solve....
Abstract. Modeling the mean of a random variable as a function of unknown parameters leads to a nonl...
In this paper, we present a brief survey of methods for solving nonlinear least-squares problems. We...