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Simultaneous approximation of compact sets by elements of convex sets in normed linear spaces

机译：赋范空间中凸集元素同时逼近紧集

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Lim Kim-Pin;
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年度 1974
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1. THE SECQ, LINEAR REGULARITY, AND THE STRONG CHIP FOR AN INFINITE SYSTEM OF CLOSED CONVEX SETS IN NORMED LINEAR SPACES [J] . CIIONG LI, K. F. NG, K. PONG SIAM Journal on Optimization: A Publication of the Society for Industrial and Applied Mathematics . 2008,第2期

机译：赋范线性空间中封闭凸集的无限系统的SECQ，线性规则和强芯片
2. The SECQ, linear regularity, and the strong chip for an infinite system of closed convex sets in normed linear spaces [J] . Li C, Ng KF, Pong TK SIAM Journal on Optimization: A Publication of the Society for Industrial and Applied Mathematics . 2007,第2期

机译：赋范线性空间中无限封闭凸集的系统的SECQ，线性正则性和强码
3. Extreme points and geometric aspects of compact convex sets in asymmetric normed spaces [J] . Jonard-Perez Natalia, Sanchez Perez Enrique A. Topology and its applications . 2016,第apra15期

机译：非对称赋范空间中紧凸集的极点和几何特征
4. Reachability analysis for linear hybrid set-dynamics driven by random convex compact sets [C] . Ion Matei, John S. Baras American Control Conference . 2017

机译：随机凸紧集驱动的线性混合动力系统可达性分析
5. On the density of the Henig efficient points of asymptotically compact sets in locally convex vector spaces. [D] . Newhall, J. F. 2010

机译：关于局部凸向量空间中渐近紧集的Henig有效点的密度。
6. Approximation Set of the Interval Set in Pawlaks Space [O] . Qinghua Zhang, Jin Wang, Guoyin Wang, -1

机译：Pawlak空间中间隔集的逼近集
7. The SECQ, Linear Regularity and the Strong CHIP for Infinite System of Closed Convex Sets in Normed Linear Spaces [O] . Chong Li, K. F. Ng, T. K. Pong 2010

机译：赋范线性空间中闭凸集无限系统的sECQ，线性正则性和强CHIp
8. Size of Approximately Convex Sets in Normed Spaces (Preprint). [R] . Dilworth, S. J., Howard, R., Roberts, J. W. 1999

机译：赋范空间中近似凸集的大小（预印本）。

Simultaneous approximation of compact sets by elements of convex sets in normed linear spaces

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