Book ChapterDOI
On Bottleneck-Rough Cost Interval Integer Transportation Problems
A. Akilbasha,G. Natarajan,P. Pandian +2 more
- pp 291-299
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TLDR
The level maintain method will dispense the necessary determined support to decision-makers when they are handling time-related logistic problems in rough nature by finding all efficient solutions to a bottleneck-rough cost interval integer transportation problem.Abstract:
An innovative method, namely, level maintain method, is proposed for finding all efficient solutions to a bottleneck-rough cost interval integer transportation problem in which the unit transportation cost, supply, and demand parameters are rough interval integers and the transportation time parameter is an interval integer. The solving procedure of the suggested method is expressed and explained with a numerical example. The level maintain method will dispense the necessary determined support to decision-makers when they are handling time-related logistic problems in rough nature.read more
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Journal ArticleDOI
Rough sets
TL;DR: This approach seems to be of fundamental importance to artificial intelligence (AI) and cognitive sciences, especially in the areas of machine learning, knowledge acquisition, decision analysis, knowledge discovery from databases, expert systems, decision support systems, inductive reasoning, and pattern recognition.
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An inexact rough-interval fuzzy linear programming method for generating conjunctive water-allocation strategies to agricultural irrigation systems
TL;DR: Compared to the previous modeling efforts, the proposed IRFLP shows uniqueness in addressing the interaction between dual intervals of highly uncertain parameters, as well as their joint impact on the system.
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Interval and fuzzy extensions of classical transportation problems
TL;DR: This paper deals with three different models of the Transportation problem, focusing on the case of the Fuzzy Transportation Problem, for which methods of solution are proposed and discussed.
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A New Method for Finding an Optimal Solution for Transportation Problems
TL;DR: In this paper, a new method named ASM-Method is proposed for finding an optimal solution for a wide range of transportation problems, which requires very simple arithmetical and logical calculation.
Journal ArticleDOI
Characterizing solutions of rough programming problems
TL;DR: A new kind of mathematical programming problems, in which the decision set is a rough set, is called a rough programming problem, which has a rough optimal solution and a rough saddle point.