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The duality gap in semi-infinite linear programming and the quality analysis of geometrical objects' constraints

机译：半无限线性规划的二元间隙及几何物体约束的质量分析

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Sergey P. Trofimov; Aleksey V. Ivanov;
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1. A geometric characterization of strong duality in nonconvex quadratic programming with linear and nonconvex quadratic constraints [J] . Fabián Flores-Bazán, Gabriel Cárcamo Mathematical Programming . 2014,第1a2期

机译：具有线性和非凸二次约束的非凸二次规划中强对偶性的几何表征
2. New dual constraint qualifications characterizing zero duality gaps of convex programs and semidefinite programs [J] . V. Jeyakumar, G.Y. Li Nonlinear Analysis: An International Multidisciplinary Journal . 2009,第12期

机译：新的双重约束资格描述了凸程序和半定程序的零对偶间隙
3. Optimality conditions and duality for semi-infinite mathematical programming problems with equilibrium constraints, using convexificators [J] . Yogendra Pandey, S. K. Mishra Annals of Operations Research . 2018,第1a2期

机译：具有凸约束的半无限数学规划问题的最优性条件和对偶
4. Convergence analysis of an explicit exchange method for convex semi-infinite programming problems with second-order cone constraints [C] . Shunsuke Hayashi, Soon-Yi Wu, Liping Zhang The 8th international conference on optimization: Techniques and Applications . 2010

机译：具有二阶锥约束的凸半无限规划问题的显式交换方法的收敛性分析
5. DUALITY, SEMI-INFINITE PROGRAMMING, AND SOME ASPECTS OF CONTROL IN BUSINESS AND ECONOMIC SYSTEMS. [D] . KORTANEK, KENNETH OTTO -1

机译：对偶，半无限编程以及在商业和经济系统中的某些控制方面。
6. On strong KKT type sufficient optimality conditions for multiobjective semi-infinite programming problems with vanishing constraints [O] . Sy-Ming Guu, Yadvendra Singh, Shashi Kant Mishra -1

机译：在强KKT型上具有消失的多目标半无限规划问题的充分最优条件
7. The quality of geometric objects constraints and the duality gap in semi-infinite linear programming [O] . Trofimov, S. P., Ivanov, A. V., Трофимов, С. П., 2016

机译：半无限线性规划中几何对象约束的质量和对偶间隙
8. On Representations of Semi-Infinite Programs Which Have No Duality Gaps [R] . Charnes, A., Cooper, W. W., Kortanek, K. 1964

机译：关于没有对偶性差距的半无限程序的表示

The duality gap in semi-infinite linear programming and the quality analysis of geometrical objects' constraints

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