MODEL PROBABILISTIK FUZZY MULTI OBJEKTIF BERDISTRIBUSI PARETO PADA SISTEM PENGANGKUTAN METAL CRATES

PRAHESTI, WANODYA EKA and Susanti, Eka and Dwipurwani, Oki (2021) MODEL PROBABILISTIK FUZZY MULTI OBJEKTIF BERDISTRIBUSI PARETO PADA SISTEM PENGANGKUTAN METAL CRATES. Undergraduate thesis, Sriwijaya University.

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Abstract

Metal crates are containers made of iron used by rubber manufacturers to package rubber. In distributing metal crates to all rubber factories, 3 types of vehicles are needed, namely HDL, engkel, and wing box. With different capacities for each vehicle, this study aims to obtain the optimal total cost and time for the distribution of metal crates along with the optimal amount of load on each vehicle. In solving the problem of distributing metal crates, the Probabilistic Fuzzy Multi-Objective Solid Transportation (PFMOST) model is used. The PFMOST model that has been formulated is solved by using Fuzzy Programming Technique Method, where the method is used to transform multi-objective fuzzy problems into deterministic single objective problems. The results of the PFMOST model with Pareto distribution is a total optimal distribution cost of Rp. 3,836,595 and the total optimal distribution time is 757.245 minutes or 13 hours. So it can be concluded that PFMOST model can be applied to metal crates transportation problem and can obtain optimum results.

Item Type:	Thesis (Undergraduate)
Uncontrolled Keywords:	Probabilistic Fuzzy, Multi Objective, Fuzzy Programming Technique
Subjects:	Q Science > QA Mathematics > QA273-280 Probabilities. Mathematical statistics > QA279.C663 Response surfaces (Statistics)
Divisions:	08-Faculty of Mathematics and Natural Science > 44201-Mathematics (S1)
Depositing User:	Wanodya Eka Prahesti
Date Deposited:	28 Sep 2021 04:33
Last Modified:	28 Sep 2021 04:33
URI:	http://repository.unsri.ac.id/id/eprint/55049

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