Table of Contents:
  • Sufficient conditions for a globally exact penalty function without convexity
  • Optimality in convex programming: A feasible directions approach
  • A unified theory of first and second order conditions for extremum problems in topological vector spaces
  • Characterizations of optimality without constraint qualification for the abstract convex program
  • Differential properties of the marginal function in mathematical programming
  • Refinements of necessary optimality conditions in nondifferentiable programming II
  • Necessary conditions for ?-optimality
  • Characterizations of bounded solutions of linear complementarity problems
  • On regularity conditions in mathematical programming
  • Generalized equations and their solutions, part II: Applications to nonlinear programming
  • Kuhn-tucker multipliers and nonsmooth programs.