Fuzzy Programming Technique for Solving Different Types of Multi Objective Transportation Problem
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Abstract
In today’s highly competitive market, the pressure on organizations to find
better ways to create and deliver value to customers become stronger. How and when
to send the products to the customers in the quantities, they want in a cost-effective
manner, become more challenging. Transportation models provide a powerful
framework to meet this challenge. Transportation models ensure the efficient
movement and timely availability of raw materials and finished goods.
This thesis is devoted to fuzzy programming technique for solving different
types of multi-objective transportation problem. The main topics are multi-objective
transportation problem, multi-objective capacitated transportation problem, multiobjective
interval transportation problem.
The chapter-wise summary of the thesis is as follows:
Chapter 1 is introductory in nature. This chapter includes basic concepts used
throughout the work.
Chapter 2 presents brief review of the work done in the area of multiobjective
transportation problem.
In Chapter 3, fuzzy programming technique to solve the multi-objective
transportation problems with different type of membership functions is presented. To
illustrate the presented technique a numerical example is solved.
In Chapter 4, fuzzy programming technique to solve multi-objective
capacitated transportation problem in which the supply and demand constraints are
equality type, capacity restriction on each route are specified and the objectives are
conflicting in nature, is presented. To illustrate the presented technique a numerical example is solved.
In Chapter 5, we focus on the solution procedure of the multi-objective
transportation problem, where the cost coefficients of the objective functions, and the
source and destination parameters are expressed as interval values by the decision
maker. This problem is transformed into a classical multi-objective transportation
problem. The equivalent transformed problem is solved by fuzzy programming
technique.
Description
M.Sc. (Mathematics and Computing)
