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April 12, 2026SHILAP Revista de lepidopterología0 citationsOpen Access

Optimization of Disaster Relief Logistics Distribution Using the Fuzzy Transportation Problem Model

IHIhda HasbiyatiHHHasriati HasriatiHHHarison Harison

Key Points

  • The research aims to optimize disaster relief logistics distribution by integrating fuzzy logic to handle uncertainties.
  • Developed a fuzzy-logic-based transportation model
  • Applied the model to a scenario with five source locations and five destination points
  • Used the Vogel Approximation Method for initial solution and Simplex Transportation Method for optimality test
  • Conducted a simulation using MATLAB to minimize costs and distance
  • The fuzzy transportation model yielded more efficient distribution solutions compared to conventional models
  • Demonstrated advantages in handling uncertainties in disaster logistics
  • Study limited to single-objective cost minimization with simulated data

Abstract

The distribution of disaster relief logistics faces significant challenges due to uncertainty in demand, supply constraints, and accessibility constraints in affected areas. The novelty of this study lies in integrating trapezoidal fuzzy numbers to represent uncertainty in disaster logistics, thereby offering a more realistic model than conventional deterministic models. This study proposes developing a fuzzy-logic-based transportation model to optimize logistics resource allocation. The model was applied to a disaster relief distribution scenario with five source locations and five destination points. The model is solved using the Vogel Approximation Method and optimality test using the Simplex Transportation Method. Next, to determine the distribution route that minimizes costs and distance, a simulation was conducted in MATLAB. The results show that the fuzzy transportation problem model produces more efficient distribution solutions than conventional transportation models, which can be used only for certain data. However, this study is limited to single-objective cost minimization using simulated data. Therefore, future research should consider applying multi-objective optimization to minimize both distribution cost and time simultaneously using real-time geospatial data.

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Cite This Study

Hasbiyati et al. (2026) studied this question.

synapsesocial.com/papers/69db37404fe01fead37c5335https://doi.org/10.30598/barekengvol20iss3pp2561-2574
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