AbstractThe paper suggests a new implementation of the active set method for solving linear programming problems. The proposed method is based on the observation that the search direction can be obtained via the solution of a linear least squares subproblem. It is shown that the steepest descent direction can be computed by solving the same least squares subproblem but with simple bounds on the variables. This direction is used to prevent cycling at degenerate dead points. Numerical experiments illustrate the feasibility of the new approach
SIGLECNRS RS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueFRFranc
This thesis proposes a new active-set method for large-scale nonlinearly con strained optimization. ...
Abstract. We study mathematical programs with linear complementarity constraints (MPLCC) for which t...
AbstractThe paper suggests a new implementation of the active set method for solving linear programm...
This paper describes an active-set algorithm for large-scale nonlinear programming based on the succ...
We will present a potential reduction method for linear programming where only the constraints with ...
An algorithm for solving linearly constrained optimization problems is proposed. The search directio...
We describe how to maintain an explicit sparse orthogonal factorization in order to solve the sequen...
For solving nonlinear optimization problems, two competing iterative approaches are available: activ...
We propose a numerical algorithm for solving smooth nonlinear programming problems with a large numb...
In this paper, we describe a new active-set algorithmic framework for minimizing a non-convex functi...
It is now well established that, especially on large linear programming problems, the simplex method...
We analyze an abridged version of the active-set algorithm FPC_AS for solving the L1-regularized lea...
AbstractThree new iterative methods for the solution of the linear least squares problem with bound ...
We propose an algorithm for linear programming, which we call the Sequential Projection algorithm. T...
SIGLECNRS RS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueFRFranc
This thesis proposes a new active-set method for large-scale nonlinearly con strained optimization. ...
Abstract. We study mathematical programs with linear complementarity constraints (MPLCC) for which t...
AbstractThe paper suggests a new implementation of the active set method for solving linear programm...
This paper describes an active-set algorithm for large-scale nonlinear programming based on the succ...
We will present a potential reduction method for linear programming where only the constraints with ...
An algorithm for solving linearly constrained optimization problems is proposed. The search directio...
We describe how to maintain an explicit sparse orthogonal factorization in order to solve the sequen...
For solving nonlinear optimization problems, two competing iterative approaches are available: activ...
We propose a numerical algorithm for solving smooth nonlinear programming problems with a large numb...
In this paper, we describe a new active-set algorithmic framework for minimizing a non-convex functi...
It is now well established that, especially on large linear programming problems, the simplex method...
We analyze an abridged version of the active-set algorithm FPC_AS for solving the L1-regularized lea...
AbstractThree new iterative methods for the solution of the linear least squares problem with bound ...
We propose an algorithm for linear programming, which we call the Sequential Projection algorithm. T...
SIGLECNRS RS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueFRFranc
This thesis proposes a new active-set method for large-scale nonlinearly con strained optimization. ...
Abstract. We study mathematical programs with linear complementarity constraints (MPLCC) for which t...