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Weber problem for rectangles on lines with forbidden gaps

机译:带禁止间隙的直线上的矩形的韦伯问题

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The location problem of interconnected facilities on the parallel lines with forbidden gaps is considered. Location in forbidden gaps is not allowed. The located facilities are connected among themselves and with gaps. The rectangular metric is used. It is need to minimize the total cost of connections between facilities and between facilities and gaps. The problem is an adequate model of many practical applications from various fields of science and engineering. The mathematical model of nonlinear programming of the problem is proposed. The overview of decision's methods and the properties of the problem are provided. The decision's scheme for one line and the algorithm of an approximate solution of the problem for several lines are proposed.
机译:考虑了相互平行的设施在具有禁止间隙的平行线上的位置问题。不允许在禁止的间隙中放置。所定位的设施之间相互连接并且存在空白。使用矩形度量。需要最小化设施之间以及设施与间隙之间的连接的总成本。该问题是来自科学和工程各个领域的许多实际应用的适当模型。提出了非线性规划问题的数学模型。提供了决策方法和问题性质的概述。提出了单行决策方案和多行问题的近似求解算法。

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