Finance

Fuzzy set operations

Mathematics

Biology

Mathematical optimization

Epistemology

Philosophy

Order (exchange)

Artificial intelligence

Economics

Fuzzy transportation

Fuzzy number

Ecology

Geometry

Type (biology)

Computer science

Simple (philosophy)

Point (geometry)

Transportation theory

Fuzzy set

Fuzzy logic

International Journal of Logistics Systems and Management

In real-life decisions, usually we happen to suffer through different states of uncertainties. In order to counter these uncertainties, in this paper, the author formulated a transportation problem in which costs are triangular intuitionistic fuzzy numbers, supplies and demands are crisp numbers. In this paper, a simple method for solving type-2 intuitionistic fuzzy transportation problem (type-2 IFTP) is proposed and optimal solution is obtained without using intuitionistic fuzzy modified distribution method and intuitionistic fuzzy zero point method. So, the proposed method gives the optimal solution directly. The solution procedure is illustrated with the help of three real life numerical examples. Defect of existing results proposed by Singh and Yadav (2016a) is discussed. Validity of Pandian's (2014) method is reviewed. Finally, the comparative study, results and discussion are given.

A note on 'a new approach for solving intuitionistic fuzzy transportation problem of type-2'