Includes bibliographical references (p. 707-725) and index.
Optimization models -- Fundamentals of optimization -- Representation of linear constraints -- Geometry of linear programming -- The simplex method -- Duality and sensitivity -- Enhancements of the simplex method -- Network problems -- Computational complexity of linear programming -- Interior-point methods of linear programming -- Basics of unconstrained optimization -- Methods for unconstrained optimization -- Low-storage methods for unconstrained problems -- Optimality conditions for constrained problems -- Feasible-point methods -- Penalty and barrier methods.