Equilibrium programming problems: Prox-regularization and prox-methods -- Conically equivalent pairs of convex sets -- Global minimax approaches for solving discrete problems -- Gradient approaches to equilibrium -- On the best approximation of set-valued functions -- ?-Intervals in nonsmooth optimization -- A new decomposition method in nonconvex programming via a separable augmented Lagrangian -- Suboptimal solutions of control problems for distributed parameter systems -- Polynominal affine-scaling algorithms for P* (?) linear complementary problems -- Multi-step proximal method for variational inequalities with monotone operators -- Which fixed point does the iteration method select? -- On differential properties of approximate optimal solutions in parametric semi-infinite programming -- Global Optimization Approach to optimizing over the efficient set -- Combining the auxiliary problem principle with approximation methods -- Stable methods for ill-posed variational inequalities in mechanics -- Variational methods in image restoration -- On a special class of mathematical programs with equilibrium constraints -- On the reconstruction problem for nondifferentiable functions -- Nonsmooth continuation for generalized equations -- Locally monotone multifunctions in spaces without linearity -- On the regularized Bingham problem -- Numerical experiments with modern methods for large scale QP-problems -- Models of singular variational inequalities and complementarity problems arising in FEM and BEM unilateral contact problems -- Trap-doors in the solution set of semi-infinite optimization problems -- On compactly Lipschitzian mappings -- Quasiconvex duality for the max of two functions

1. Mathematics
2. Operations research
3. Decision making
4. Applied mathematics
5. Engineering mathematics
6. Calculus of variations
7. Control engineering
8. Economic theory
9. Mathematics
10. Applications of Mathematics
11. Control
12. Operation Research/Decision Theory
13. Economic Theory/Quantitative Economics/Mathematical Methods
14. Calculus of Variations and Optimal Control; Optimization