EFFICIENT OPTIMAL FACILITY LOCATION DETERMINATION METHOD FOR CONVEX POSITION DEMAND POINT

    公开(公告)号:US20250069020A1

    公开(公告)日:2025-02-27

    申请号:US18496700

    申请日:2023-10-27

    Abstract: The present invention relates to an efficient optimal facility location determination method for convex demand position demand points implemented to arrange a plurality of facilities as close as possible to given demand locations when positions of the demand locations satisfy a convex position condition. According to the efficient optimal facility location determination method for convex position demand points of the present invention, when demand locations satisfy a convex position condition, it is possible to quickly calculate a method of efficiently arranging a plurality of facilities in a very short time. In addition, according to the present invention, even if positions of demand locations do not satisfy a convex position condition, it is possible to approximate arrangement of facilities, and to be applied to various fields such as a location selection of a warehouse or data clustering.

    METHOD FOR SEARCHING FOR SHORTEST PATH HAVING MINIMUM LINK BETWEEN BUILDINGS IN RECTILINEAR POLYGON OBSTACLE ENVIRONMENT

    公开(公告)号:US20230400308A1

    公开(公告)日:2023-12-14

    申请号:US18318663

    申请日:2023-05-16

    CPC classification number: G01C21/3407

    Abstract: The present disclosure relates to a method for searching for the shortest path having a minimum link between buildings in a rectilinear polygon obstacle environment, which has been implemented to calculate the shortest path having a minimum link, among the shortest paths based on a Manhattan distance from one building to another building, when buildings are given in a rectilinear polygon obstacle environment. According to the present disclosure, in searching for the shortest path having a minimum link between two buildings, a more efficient data structure can be used in terms of an execution time and memory. A building-building minimum link and shortest path search problem can be solved through only the addition of very small operations by using the segment-point minimum link and shortest path search algorithm which can be easily expanded to the building-building minimum link and shortest path search problem.

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