International audienceWe investigate the method of conjugate gradients, exploiting inac-curate matrix-vector products, for the solution of convex quadratic op-timization problems. Theoretical performance bounds are derived, andthe necessary quantities occurring in the theoretical bounds estimated,leading to a practical algorithm. Numerical experiments suggest thatthis approach has significant potential, including in the steadily moreimportant context of multi-precision computations
The traditional development of conjugate gradient (CG) methods emphasizes notions of conjugacy and t...
. We introduce a new method for maximizing a concave quadratic function with bounds on the variables...
The class of piecewise linear-quadratic (PLQ) functions is a very important class of functions in co...
Abstract. A Conjugate Gradient algorithm for unconstrained minimization is pro-posed which is invari...
We propose a gradient-based method for quadratic programming problems with a single linear constrain...
We propose a gradient-based method for quadratic programming problems with a single linear constrain...
Abstract. This short note is on the derivation and convergence of a popular algorithm for minimizati...
Abstract—A method to solve the convex problems of nondifferentiable optimization relying on the basi...
The equivalent formulation of a convex optimization problem is the computation of a value of a conju...
This paper presents an analysis of the convergence properties of the Method of Conjugate Gradients. ...
An algorithm is proposed that uses the conjugate gradient method to explore the face of the feasibl...
The conjugancy coefficient is the very basis of a diversity of the conjugate gradient methods. In th...
The objective of this thesis is to develop efficient algorithms and data structures appropriate to s...
The conjugate gradient technique is a numerical solution strategy for finding minimization in mathem...
The convergence profile of the conventional Conjugate Gradient Method (CGM) algorithm is based on th...
The traditional development of conjugate gradient (CG) methods emphasizes notions of conjugacy and t...
. We introduce a new method for maximizing a concave quadratic function with bounds on the variables...
The class of piecewise linear-quadratic (PLQ) functions is a very important class of functions in co...
Abstract. A Conjugate Gradient algorithm for unconstrained minimization is pro-posed which is invari...
We propose a gradient-based method for quadratic programming problems with a single linear constrain...
We propose a gradient-based method for quadratic programming problems with a single linear constrain...
Abstract. This short note is on the derivation and convergence of a popular algorithm for minimizati...
Abstract—A method to solve the convex problems of nondifferentiable optimization relying on the basi...
The equivalent formulation of a convex optimization problem is the computation of a value of a conju...
This paper presents an analysis of the convergence properties of the Method of Conjugate Gradients. ...
An algorithm is proposed that uses the conjugate gradient method to explore the face of the feasibl...
The conjugancy coefficient is the very basis of a diversity of the conjugate gradient methods. In th...
The objective of this thesis is to develop efficient algorithms and data structures appropriate to s...
The conjugate gradient technique is a numerical solution strategy for finding minimization in mathem...
The convergence profile of the conventional Conjugate Gradient Method (CGM) algorithm is based on th...
The traditional development of conjugate gradient (CG) methods emphasizes notions of conjugacy and t...
. We introduce a new method for maximizing a concave quadratic function with bounds on the variables...
The class of piecewise linear-quadratic (PLQ) functions is a very important class of functions in co...