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Mathematics in Computational Science and Engineering. Группа авторовЧитать онлайн книгу.

Mathematics in Computational Science and Engineering - Группа авторов


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9.12 0.20 3 k3 = $98 H=$.02 d=41 L=30 633.88 15.46 1.88 -0.06 12.81 -2.46 4 k5 = $104 H=$.03 d=22 L=29 372.38 16.93 1.71 0.05 11.73 1.1
images
x 0 1 2 3
f(x) 10.99 7.9 15.46 16.93

      Table 1.5 Optimum results of the number of integer cycles.

N
x 0 1 2 3
f(x) 2.60 3.66 1.34 1.9

      Table 1.6 Optimum results of the effective lead time.

LE
x 0 1 2 3
f(x) -0.03 -0.012 0.04 -0.039

      Table 1.7 Optimal solution of the TCU(Y).

TCU(y)
x 0 1 2 3
f(x) 17.32 12.25 49.19 69.57
Le D
x 0 1 2 3
f(x) -0.9 -0.36 1.6 -0.78
Parameters T*0 N LE TCU(y) Le d
x 0 1 2 3 4
images 37.32 7.73 -0.038 37.36 -2.01
Graph depicts the trapezoidal rule in brownian movement.

      It became accepted that there might be no time along requesting and buying of materials. The ascertaining Reorder level includes the figuring of utilization cost every day. Consider an association that works with a provider. The organization stores a few items renew by the providers to fulfil its Customers need.

      1.4.1 Numerical Examples

      This Numerical Example to illustrate the above Mathematical model.

      Parameters 1: k1 = $105, H = $.06, d = 29 units per day L = 29 days. Optimal solutions Y* = 346.41, images N = 2.64, LE = −0.02 days, LeD = −0.6, The everyday Inventory price related with the Expected Inventory scheme is TCU(y) = 19.12.

      Parameters 2: k1 = $52, H = $.04, d = 20 units per day L = 29 days. Optimal solutions Y* = 228.04, images N= 3.67, LE = 0.007 days, LeD = 0.203., The everyday Inventory price related with the Expected Inventory scheme is TCU(y) = 9.12.

      Parameters 3: k1 = $98, H = $.02, d = 41 units per day L = 29 days. Optimal solutions Y* = 633.88, images N = 1.88, LE = −0.06 days, LeD = −2.46, The everyday Inventory price related with the Expected Inventory scheme is TCU(y) = 12.81.

      Parameters 4: k1 = $104, H = $.03, d=22 units per day L = 29 days. Optimal solutions Y* = 372.38, images N = 1.71, LE = 0.05 days, LeD


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