Global minimization of large-scale constrained concave quadratic problems by separable programming
Mathematical Programming: Series A and B
An algorithm for global minimization of linearly constrained concave quadratic functions
Mathematics of Operations Research
Practical methods of optimization; (2nd ed.)
Practical methods of optimization; (2nd ed.)
A parallel algorithm for constrained concave quadratic global minimization
Mathematical Programming: Series A and B
Experiments in quadratic 0-1 programming
Mathematical Programming: Series A and B
A direct active set algorithm for large sparse quadratic programs with simple bounds
Mathematical Programming: Series A and B
Nonlinear optimization: complexity issues
Nonlinear optimization: complexity issues
Implicit application of polynomial filters in a k-step Arnoldi method
SIAM Journal on Matrix Analysis and Applications
An interior point algorithm to solve computationally difficult set covering problems
Mathematical Programming: Series A and B - Special issue on interior point methods for linear programming: theory and practice
On affine scaling algorithms for nonconvex quadratic programming
Mathematical Programming: Series A and B
A continuous approach to inductive inference
Mathematical Programming: Series A and B
Approximation algorithms for indefinite quadratic programming
Mathematical Programming: Series A and B
A new algorithm for solving the general quadratic programming problem
Computational Optimization and Applications
A D. C. Optimization Algorithm for Solving the Trust-Region Subproblem
SIAM Journal on Optimization
A New Matrix-Free Algorithm for the Large-Scale Trust-Region Subproblem
SIAM Journal on Optimization
Minimization of a Large-Scale Quadratic Function Subject to a Spherical Constraint
SIAM Journal on Optimization
On Some Properties of Quadratic Programs with a Convex Quadratic Constraint
SIAM Journal on Optimization
Solving a Class of Linearly Constrained Indefinite QuadraticProblems by D.C. Algorithms
Journal of Global Optimization
Numerical solution for optimization over the efficient set by d.c. optimization algorithms
Operations Research Letters
Dual Bounds and Optimality Cuts for All-Quadratic Programs with Convex Constraints
Journal of Global Optimization
Branch-and-bound approaches to standard quadratic optimization problems
Journal of Global Optimization
Best ellipsoidal relaxation to solve a nonconvex problem
Journal of Computational and Applied Mathematics - Special issue: Proceedings of the international conference on linear algebra and arithmetic, Rabat, Morocco, 28-31 May 2001
Computational Optimization and Applications
A trust-region method by active-set strategy for general nonlinear optimization
Computers & Mathematics with Applications
A bilinear formulation for vector sparsity optimization
Signal Processing
New Doppler-Based Imaging Method in Echocardiography with Applications in Blood/Tissue Segmentation
Medical Imaging and Informatics
Optimization Methods & Software - Mathematical programming in data mining and machine learning
Computational Optimization and Applications
New Doppler-based imaging method in echocardiography with applications in blood/tissue segmentation
Computer Methods and Programs in Biomedicine
Properties of two DC algorithms in quadratic programming
Journal of Global Optimization
Exact penalty and error bounds in DC programming
Journal of Global Optimization
An exact solution method for unconstrained quadratic 0---1 programming: a geometric approach
Journal of Global Optimization
New and efficient DCA based algorithms for minimum sum-of-squares clustering
Pattern Recognition
Optimizing a multi-stage production/inventory system by DC programming based approaches
Computational Optimization and Applications
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In this paper we propose a new branch and bound algorithm using arectangular partition and ellipsoidal technique for minimizing anonconvex quadratic function with box constraints. The boundingprocedures are investigated by d.c. (difference of convex functions)optimization algorithms, called DCA. This is based upon the fact thatthe application of the DCA to the problems of minimizing a quadraticform over an ellipsoid and/or over a box is efficient. Some details ofcomputational aspects of the algorithm are reported. Finally, numericalexperiments on a lot of test problems showing the efficiency of ouralgorithm are presented.