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The corridor allocation problem

机译:走廊分配问题

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The corridor allocation problem (CAP) seeks an arrangement of facilities along a central corridor defined by two horizontal lines parallel to the x-axis of a Cartesian coordinate system. The objective is to minimize the total communication cost among facilities, while respecting two main conditions: (i) no space is allowed between two adjacent facilities; (ii) the left-most point of the arrangement on either line should have zero abscissa. The conditions (i) and (ii) are required in many applications such as the arrangement of rooms at office buildings or hospitals. The CAP is a NP-Hard problem. In this paper, a mixed-integer programming formulation of the CAP is proposed, which allows us to compute optimal layouts in reasonable time for problem instances of moderate sizes. Moreover, heuristic procedures are presented that can handle larger instances.
机译:走廊分配问题(CAP)试图沿着由平行于笛卡尔坐标系x轴的两条水平线定义的中央走廊布置设施。目的是在遵守两个主要条件的同时,将设施之间的总通信成本降至最低:(i)两个相邻设施之间不得有空间; (ii)在任一行上排列的最左点应具有零横坐标。在许多应用中(例如在办公楼或医院中布置房间)都需要条件(i)和(ii)。 CAP是一个NP-Hard问题。在本文中,提出了CAP的混合整数编程公式,它使我们能够在合理的时间内为中等大小的问题实例计算最佳布局。此外,提出了可以处理较大实例的启发式过程。

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