论文标题
离散最佳控制中的ABEL和CESARO限制之间缺乏平等和隐含的双重性差距
Lack of Equality between Abel and Cesaro Limits in Discrete Optimal Control and the Implied Duality Gap
论文作者
论文摘要
在最近的一篇论文中，已经表明，如果Cesaro和Abel限制在某个离散的时间最佳控制问题中不相等，那么某些无限二维线性编程问题与二元线之间存在双重性差距。在本文中，我们构建了一个问题，即满足上述纸张假设的问题，塞萨罗和亚伯限制不同。
In a recent paper it has been shown that if Cesaro and Abel limits for a certain discrete time optimal control problem are not equal, then there is a duality gap between a certain infinite-dimensional linear programming problem and its dual. In this paper we construct an example of a problem satisfying the assumptions of the aforementioned paper, where Cesaro and Abel limits are different.
