Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)

Product distribution process is an effort to convey a product of consumer handlebar with a planned and programmed system. Cluster method is a grouping of the nearest market location, then analyzed the location of potential facilities through center of gravity. GVRP (Generalized Vehicle Routing Probl...

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Autores principales:	Faisol Faisol, Masdukil Makruf
Formato:	article
Lenguaje:	EN
Publicado:	Department of Mathematics, UIN Sunan Ampel Surabaya 2017
Materias:	GVRP; Madura Write Batik; Product Distribution Mathematics QA1-939
Acceso en línea:	https://doaj.org/article/914a92b588fa42aa9a4f7e91ecc198bc
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spelling	oai:doaj.org-article:914a92b588fa42aa9a4f7e91ecc198bc2021-12-02T15:31:56ZDistribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)2527-31592527-316710.15642/mantik.2017.3.2.101-104https://doaj.org/article/914a92b588fa42aa9a4f7e91ecc198bc2017-10-01T00:00:00Zhttp://jurnalsaintek.uinsby.ac.id/index.php/mantik/article/view/170https://doaj.org/toc/2527-3159https://doaj.org/toc/2527-3167Product distribution process is an effort to convey a product of consumer handlebar with a planned and programmed system. Cluster method is a grouping of the nearest market location, then analyzed the location of potential facilities through center of gravity. GVRP (Generalized Vehicle Routing Problem) is one of the algorithms in the cluster method [1]. In the GVRP describes the route determination to minimize the required distribution costs. GVRP is a generalization of VRP, so the point of the graph is partitioned into several sets of specific points, called clusters [2]. In this research, modification of GVRP model for multi-capacity vehicle case can determine the route and minimize the cost of distribution. Taken case on UD. Damai Asih for the distribution of Madura writes batik to 25 districts in East Java. From the results of running using MATLAB 7.8.0 obtained the efficiency of the distribution cost of 8.71% of the initial cost before doing the clustering based on distance and maximum capacity of the car of Rp. 6,969,480.00. After the filtering based on the distance and maximum capacity of the car obtained a cost of Rp. 6.365.500.00. The highest value of efficiency is obtained in cluster four, while the lowest efficiency value is obtained in cluster eight. The existence of cost efficiency is due to the different mileage in the clustering process.Faisol FaisolMasdukil MakrufDepartment of Mathematics, UIN Sunan Ampel SurabayaarticleGVRP; Madura Write Batik; Product DistributionMathematicsQA1-939ENMantik: Jurnal Matematika, Vol 3, Iss 2, Pp 101-104 (2017)
institution	DOAJ
collection	DOAJ
language	EN
topic	GVRP; Madura Write Batik; Product Distribution Mathematics QA1-939
spellingShingle	GVRP; Madura Write Batik; Product Distribution Mathematics QA1-939 Faisol Faisol Masdukil Makruf Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)
description	Product distribution process is an effort to convey a product of consumer handlebar with a planned and programmed system. Cluster method is a grouping of the nearest market location, then analyzed the location of potential facilities through center of gravity. GVRP (Generalized Vehicle Routing Problem) is one of the algorithms in the cluster method [1]. In the GVRP describes the route determination to minimize the required distribution costs. GVRP is a generalization of VRP, so the point of the graph is partitioned into several sets of specific points, called clusters [2]. In this research, modification of GVRP model for multi-capacity vehicle case can determine the route and minimize the cost of distribution. Taken case on UD. Damai Asih for the distribution of Madura writes batik to 25 districts in East Java. From the results of running using MATLAB 7.8.0 obtained the efficiency of the distribution cost of 8.71% of the initial cost before doing the clustering based on distance and maximum capacity of the car of Rp. 6,969,480.00. After the filtering based on the distance and maximum capacity of the car obtained a cost of Rp. 6.365.500.00. The highest value of efficiency is obtained in cluster four, while the lowest efficiency value is obtained in cluster eight. The existence of cost efficiency is due to the different mileage in the clustering process.
format	article
author	Faisol Faisol Masdukil Makruf
author_facet	Faisol Faisol Masdukil Makruf
author_sort	Faisol Faisol
title	Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)
title_short	Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)
title_full	Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)
title_fullStr	Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)
title_full_unstemmed	Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)
title_sort	distribusi batik madura melalui penerapan generalized vehicle routing problem (gvrp)
publisher	Department of Mathematics, UIN Sunan Ampel Surabaya
publishDate	2017
url	https://doaj.org/article/914a92b588fa42aa9a4f7e91ecc198bc
work_keys_str_mv	AT faisolfaisol distribusibatikmaduramelaluipenerapangeneralizedvehicleroutingproblemgvrp AT masdukilmakruf distribusibatikmaduramelaluipenerapangeneralizedvehicleroutingproblemgvrp
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Distribusi Batik Madura Melalui Penerapan Generalized Vehicle Routing Problem (GVRP)

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