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The Bender’s decomposition model to optimize temporary waste disposal sites based on general algebraic modeling system

Octarina, SiscaPuspita, Fitri MayaCahyono, Endro SetyoYuliza, EviSimanjuntak, PebriyantiSupadi, Siti Suzlin
Indonesian Journal of Electrical Engineering and Computer Science (Sinta 1)Vol. 41 No. 1 (2026)1 Februari 2026
DOI10.11591/ijeecs.v41.i2.pp666-679

Abstrak

Waste constitutes a substantial problem in urban and residential locales, as the volume of refuse escalates in tandem with population increase, deteriorating community quality of life. One solution to this problem is to provide temporary waste disposal sites (TWDS). This research discussed optimizing TWDS in the Sukarami Subdistrict, Palembang City, which consists of seven villages. The current TWDS in the Sukarami Subdistrict is irregular, with some sites located close together and others far apart. The optimization problem is solved by formulating the set covering problem (SCP) model, namely the set covering location problem (SCLP), the p-Median problem, and the Bender’s decomposition model. All models were solved using the general algebraic modeling system (GAMS) software. The research introduces a Bender’s decomposition model based on the SCLP model. The Sukarami Subdistrict has 29 TWDS located in only five villages. Using the SCLP and Bender’s decomposition models, the study identified 19 optimal TWDS in the Sukarami Subdistrict. Based on the solution of the p-Median problem, there are seven TWDS that can meet each village’s demand. This study recommends the optimal TWDS obtained from the Bender’s decomposition model. Additionally, two TWDS are recommended to be added, each in Sukodadi and Talang Betutu villages.

Kata Kunci

Computer and InformaticsBender’s decompositionGAMSLocation optimizationSet covering problemTemporary waste disposal site

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The Bender’s decomposition model to optimize temporary waste disposal sites based on general algebraic modeling system | Indonesian Journal of Electrical Engineering and Computer Science | Publiora