
doi: 10.1007/bf01920297
Summary: By using conjugate directions a method for solving convex quadratic programming problems is developed. The algorithm generates a sequence of feasible solutions and terminates after a finite number of iterations. Extensions of the algorithm for nonconvex and large structured quadratic programming problems are discussed.
Methods of successive quadratic programming type, Decomposition methods, Convex programming, convex quadratic programming, decomposition, Numerical mathematical programming methods, sequence of feasible solutions, conjugate directions, Quadratic programming
Methods of successive quadratic programming type, Decomposition methods, Convex programming, convex quadratic programming, decomposition, Numerical mathematical programming methods, sequence of feasible solutions, conjugate directions, Quadratic programming
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