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线性规划的一个扩展型Gay算法及其复杂性分析
A Variant of Gays Linear Programming Algorithm and its Complexity Analysis
【摘要】 给出了一个求线性规划问题初始目标下界的内点算法,将它和Gay算法[1]结合起来,可以去掉Gay算法中需已知一个初始目标函数下界的条件,并且证明了新算法的迭代次数和原算法相比并没有增加,仍然是4(n+1)L/γ
【Abstract】 Abstract In this paper we show a interior algorithm for finding a initial lower bound of linear programming objective values. When we combine it with Gays algorithm, we remove one condition of Gays algorithm that a inital lower bound of objective values is known. We prove that the total iteration number of the new algorithm do not increse, it is also 4(n+1)L/γ.
- 【文献出处】 工程数学学报 ,CHINESE JOURNAL OF ENGINEERING MATHEMATICS , 编辑部邮箱 ,1998年01期
- 【分类号】O221
- 【下载频次】60