Semi-infinite programming, recent advances

I History.- 1 On The 1962–1972 Decade of Semi-Infinite Programming: A Subjective View.- II Theory.- 2 About Disjunctive Optimization.- 3 On Regularity and Optimality in Nonlinear Semi-Infinite Programming.- 4 Asymptotic Constraint Qualifications and Error Bounds for Semi-Infinite Systems of Convex Inequalities.- 5 Stability of the Feasible Set Mapping in Convex Semi-Infinite Programming.- 6 On Convex Lower Level Problems In Generalized Semi-Infinite Optimization.- 7 On Duality Theory of Conic Linear Problems.- III Numerical Methods.- 8 Two Logarithmic Barrier Methods for Convex Semi-Infinite Problems.- 9 First-Order Algorithms for Optimization Problems with a Maximum Eigenvalue/ Singular Value Cost and or Constraints.- 10 Analytic Center Based Cutting Plane Method for Linear Semi-Infinite Programming.- IV Modeling and Applications.- 11 On Some Applications Of Lsip to Probability and Statistics.- 12 Separation by Hyperplanes: A Linear Semi-Infinite Programming Approach.- 13 A Semi-Infinte Optimization Approach to Optimal Spline Trajectory Planning of Mechanical Manipulators.- 14 On Stability of Guaranteed Estimation Problems: Error Bounds for Information Domains and Experimental Design.- 15 Optimization under Uncertainty and Linear Semi-Infinite Programming: A Survey.- 16 Semi-Infinite Assignment and Transportation Games.- 17 The Owen Set and the Core of Semi-Infinite Linear Production Situations.