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Duality theory by sum of epigraphs of conjugate functions in semi-infinite convex optimization.

机译：Duality theory by sum of epigraphs of conjugate functions in semi-infinite convex optimization.

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Lau, Fu Man.

机译：l AU, fum按.

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1. Duality Unary Convex Functions Programming [J] . 朱德通数学季刊：英文版 . 1993,第004期
2. Differentiability of Convex Functions in Locally Convex Spaces（Ⅰ）──Continuous Convex Functions and Gateaux Differentiability [J] . 吴从, 程立新哈尔滨工业大学学报：英文版 . 1994,第001期
3. APPROXIMATION OF CONVEX TYPE FUNCTION BY PARTIAL SUMS OF FOURIER SERIES [J] . YuGuohua 高校应用数学学报：英文版 . 2004,第001期
4. ORTHOGONAL MATRIX POLYNOMIALS WITH RESPECT TO A CONJUGATE BILINEAR MATRIX MOMENT FUNCTIONAL:BASIC THEORY [J] . 分析论及其应用：英文版 . 1997,第001期
5. Convex functions whose epigraphs are semi-closed: Duality theory [J] . M. Laghdir, R. Benabbou Applied mathematical sciences . 2007,第21a24期

机译：题词为半封闭的凸函数：对偶理论
6. An extended conjugate duality for generalized semi-infinite programming problems via a convex decomposition [J] . Aboussoror A., Adly S., Salim S. Optimization: A Journal of Mathematical Programming and Operations Research . 2020,第5a8期

机译：通过凸分解的广义半无限编程问题的扩展共轭二元性
7. Karush-Kuhn-Tucker optimality conditions and duality for convex semi-infinite programming with multiple interval-valued objective functions [J] . Journal of Applied Mathematics and Computing . 2020,第1a2期

机译：Karush-Kuhn-tucker具有多个间隔值目标函数的凸半无限规划的最优性条件和二元性
8. Denoising using projections onto the epigraph set of convex cost functions [C] . Tofighi Mohammad, Kose Kivanc, Cetin /A/. Enis IEEE International Conference on Image Processing . 2014

机译：使用凸成本函数的题集上的投影进行去噪
9. Convergence of iterative processes arising in the theory of convex sets and convex functions. [D] . Davamani, Jeyaraj John. 1994

机译：凸集和凸函数理论中出现的迭代过程的收敛性。
10. General fractional integral inequalities for convex and m-convex functions via an extended generalized Mittag-Leffler function [O] . G. Farid, K. A. Khan, N. Latif, -1

机译：通过扩展的广义Mittag-Leffler函数凸函数和m-凸函数的一般分数阶积分不等式
11. Overcoming the failure of the classical generalized interior-point regularity conditions in convex optimization. Applications of the duality theory to enlargements of maximal monotone operators [O] . Csetnek Ernö Robert 2009

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12. An Application of Duality Theory to Zero-One Integer Programs Having Convex Objective Functions [R] . Muckstadt, J. A. 1969

机译：对偶理论在具有凸目标函数的零一整数程序中的应用

Duality theory by sum of epigraphs of conjugate functions in semi-infinite convex optimization.

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