Emergency material storage site selection optimizing method based on box uncertainty set
A technology of emergency materials and optimization methods, applied in biological models, data processing applications, instruments, etc., can solve problems such as the accurate demand for emergency materials, traffic roads are damaged and uncertain, and achieve scientific site selection, good robustness, The effect of improving efficiency
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Embodiment 1
[0047] An optimization method for site selection of emergency material reserve based on uncertain set of boxes, the process is as follows figure 1 As shown, the specific method is as follows:
[0048] Step 1: Set the parameters of the robust optimization model, including the number m of emergency material reserves to be built, the total number n of demand points, and the set of demand points P={P 1 ,P 2 ,...,P n}, the set of demands of demand points W={w 1 ,w 2 ,...,w n}, the demand w of the jth demand point j and w j >0, the average value of demand at the jth demand point Uncertain demand at the jth demand point The emergency material quantity w provided by the i-th emergency material reserve to the j-th demand point ij and w ij >0, the coordinate P of the jth demand point j :( j ,b j ) and P j ∈P, the coordinate X of the i-th emergency material reserve i :(x i ,y i ), the capacity s of the i-th emergency material reserve i , the distance d(X i ,P j ), t...
Embodiment 2
[0094] In this embodiment, randomly scattered demand points m=100, the proposed emergency material reserve n=8, the demand of demand points is randomly generated within [0,50], and the starting point coordinates of the site selection area are (0, 0), the coordinates of the end point of the site selection area are (1000, 1000), given the box constraints Set the uncertain demand disturbance δ∈[0,10], and use the method of optimizing the location of the emergency material reserve based on the uncertain set of boxes to conduct experiments on the location selection model of the large-scale reserve. The parameter settings and specific implementation steps are the same as in Example 1. .
[0095] In Example 2 of the present invention, among the 100 demand points, the optimal location and the robust optimal location of the 8 emergency material storage warehouses are as follows: Figure 4 and shown in Table 3.
[0096] Table 3 Optimal solution coordinates and robust optimal solution...
Embodiment 3
[0102] In this embodiment, the emergency material reserve to be established is n=10, and the demand of the demand point is randomly generated within [0,100] and remains unchanged. The parameter setting and specific implementation steps are the same as in Embodiment 1, and different disturbances are given respectively. Level δ 1 ∈[0,10], δ 2 ∈[10,100].
[0103] In Example 3 of the present invention, there are 100 demand points and 10 emergency material reserves, and the optimal location and robust optimal location of the scientific location under the disturbance level [0,10] are as follows Figure 6 (a) shown.
[0104] In Example 3 of the present invention, there are 100 demand points and 10 emergency material reserves, and the optimal location and robust optimal location of the scientific location under the disturbance level [10,100] are as follows Figure 6 (b) shown.
[0105] In Example 3 of the present invention, when there are 100 demand points and 10 emergency materia...
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