4.6 Article

Fixed-charge solid transportation problem with budget constraints based on carbon emission in neutrosophic environment

Journal

SOFT COMPUTING
Volume 26, Issue 21, Pages 11611-11625

Publisher

SPRINGER
DOI: 10.1007/s00500-022-07442-9

Keywords

Fixed-charge transportation problem; Multi-objective decision making; Carbon emission; Neutrosophic linear programming; Fuzzy programming; Global criterion method; Compromise solution

Funding

  1. [PID2020-112754GB-I0]
  2. [B-TIC-640-UGR20]

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This paper aims to integrate solid transportation problem, budget constraints, and carbon emission with maximum profit by using multi-objective decision making. The study utilizes neutrosophic environment and methods such as neutrosophic linear programming, fuzzy programming, and global criterion to find the compromise solution for the transportation problem. The performance of the model is evaluated through a numerical example and the results are compared.
This paper is to integrate among solid transportation problem, budget constraints and carbon emission with probable maximum profit. The range of air pollution and climate change are effected by CO2 gas emission and other greenhouse gases from myriad transportation systems. Henceforth, our target is to minimize carbon emission for pollution-free environment. Transportation system with single objective is hardly applicable to the situation with more than one criterion. Therefore multi-objective decision making is incorporated for designing real-life transportation problem. Due to time pressure, data limitation, lack of information or measurement errors in practical problems, there exist some hesitations. Based on the fact, decision maker considers indeterminacy in the designed problems. To overcome such hesitancy of occurrence and non-occurrence in fuzzy and intuitionistic fuzzy, neutrosophic set is very important and suitable to accommodate such general structure of problems. Therefore neutrosophic environment with neutrosophic linear programming, fuzzy programming and global criterion method is utilized here to find the compromise solution of the multi-objective transportation problem. Thereafter, the performance of the considered model is useful by evaluating a numerical example, and then the derived results are compared. Finally sensitivity analysis and conclusions with upcoming works of this research are stated hereafter.

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