MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY
In this thesis discussed on fuzzy transportation problem (FTP) and multiobjective fuzzy transportation problem (MFTP) with number of supply, the amount of demand, transportation costs and the decision variable is expressed by trapezoidal fuzzy numbers. The solution of fuzzy transportation problem (F...
Principais autores: | , |
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Formato: | Tese |
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[Yogyakarta] : Universitas Gadjah Mada
2014
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author | , LISTY VERMANA , Dr. Salmah, M.Si. |
author_facet | , LISTY VERMANA , Dr. Salmah, M.Si. |
author_sort | , LISTY VERMANA |
collection | UGM |
description | In this thesis discussed on fuzzy transportation problem (FTP) and
multiobjective fuzzy transportation problem (MFTP) with number of supply, the
amount of demand, transportation costs and the decision variable is expressed by
trapezoidal fuzzy numbers. The solution of fuzzy transportation problem (FTP)
with a number of supply, the amount of demand, transportation costs and the
decision variables declared with trapezoidal fuzzy number, can be determined by
Fuzzy Transport Algorithm (FTA) which utilizes Ranking Score Method (RSM)
to determine the ranking of these numbers fuzzy. While the Pareto optimal
solutions of the multiobjective transportation problem with supply amount, the
amount of demand, transportation costs and the decision variable is expressed by
trapezoidal fuzzy numbers can be determined by Multiobjective Fuzzy Transport
Algorithm (MFTA). In determining the Pareto optimal solution of multiobjective
fuzzy transportation problem (MFTP) can be done in two stages. The first stage is
to bring the multiobjective fuzzy transportation problem (MFTP) be a fuzzy
transportation problem (FTP) with a weighting method. Fuzzy transportation
problem (FTP) that is obtained is called the weighting problem. The second stage
is to solve the weighting problem obtained by Fuzzy Transportation Algorithm
(FTA). In this thesis two numerical examples are also given to determine the
optimal solution of Fuzzy Transportation Problem (FTP) by Algorithm Fuzzy
Transportation (FTA) and a numerical example to determine the Pareto optimal
solution of Multiobjective Fuzzy Transportation Problem (MFTP) with
Multiobjective Fuzzy Transportation Algorithm (MFTA).
Keywords: Trapezoid Fuzzy Number, Fuzzy Transportation Problem, Fuzzy
Transportation Algorithm, Multiobjective Fuzzy Transportation Algorithm |
first_indexed | 2024-03-13T23:42:35Z |
format | Thesis |
id | oai:generic.eprints.org:134460 |
institution | Universiti Gadjah Mada |
last_indexed | 2024-03-13T23:42:35Z |
publishDate | 2014 |
publisher | [Yogyakarta] : Universitas Gadjah Mada |
record_format | dspace |
spelling | oai:generic.eprints.org:1344602016-03-04T07:58:19Z https://repository.ugm.ac.id/134460/ MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY , LISTY VERMANA , Dr. Salmah, M.Si. ETD In this thesis discussed on fuzzy transportation problem (FTP) and multiobjective fuzzy transportation problem (MFTP) with number of supply, the amount of demand, transportation costs and the decision variable is expressed by trapezoidal fuzzy numbers. The solution of fuzzy transportation problem (FTP) with a number of supply, the amount of demand, transportation costs and the decision variables declared with trapezoidal fuzzy number, can be determined by Fuzzy Transport Algorithm (FTA) which utilizes Ranking Score Method (RSM) to determine the ranking of these numbers fuzzy. While the Pareto optimal solutions of the multiobjective transportation problem with supply amount, the amount of demand, transportation costs and the decision variable is expressed by trapezoidal fuzzy numbers can be determined by Multiobjective Fuzzy Transport Algorithm (MFTA). In determining the Pareto optimal solution of multiobjective fuzzy transportation problem (MFTP) can be done in two stages. The first stage is to bring the multiobjective fuzzy transportation problem (MFTP) be a fuzzy transportation problem (FTP) with a weighting method. Fuzzy transportation problem (FTP) that is obtained is called the weighting problem. The second stage is to solve the weighting problem obtained by Fuzzy Transportation Algorithm (FTA). In this thesis two numerical examples are also given to determine the optimal solution of Fuzzy Transportation Problem (FTP) by Algorithm Fuzzy Transportation (FTA) and a numerical example to determine the Pareto optimal solution of Multiobjective Fuzzy Transportation Problem (MFTP) with Multiobjective Fuzzy Transportation Algorithm (MFTA). Keywords: Trapezoid Fuzzy Number, Fuzzy Transportation Problem, Fuzzy Transportation Algorithm, Multiobjective Fuzzy Transportation Algorithm [Yogyakarta] : Universitas Gadjah Mada 2014 Thesis NonPeerReviewed , LISTY VERMANA and , Dr. Salmah, M.Si. (2014) MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY. UNSPECIFIED thesis, UNSPECIFIED. http://etd.ugm.ac.id/index.php?mod=penelitian_detail&sub=PenelitianDetail&act=view&typ=html&buku_id=77060 |
spellingShingle | ETD , LISTY VERMANA , Dr. Salmah, M.Si. MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY |
title | MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY |
title_full | MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY |
title_fullStr | MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY |
title_full_unstemmed | MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY |
title_short | MASALAH TRANSPORTASI DENGAN JUMLAH SUPPLY, DEMAND, BIAYA ANGKUTAN, DAN VARIABEL KEPUTUSAN FUZZY |
title_sort | masalah transportasi dengan jumlah supply demand biaya angkutan dan variabel keputusan fuzzy |
topic | ETD |
work_keys_str_mv | AT listyvermana masalahtransportasidenganjumlahsupplydemandbiayaangkutandanvariabelkeputusanfuzzy AT drsalmahmsi masalahtransportasidenganjumlahsupplydemandbiayaangkutandanvariabelkeputusanfuzzy |