2019
DOI: 10.1088/1757-899x/543/1/012042
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Optimization of LNG Logistics System to Meet Gas Supply at Gresik LNG Receiving Terminal

Abstract: The construction of Gresik LNG receiving terminal is aimed to fulfil the 109 MMSCFD (0.87 MTPA) gas requirement for combined-cycle power plant (PLTGU) Jawa-3 which is integrated with LNG Gresik Terminal. There are several potential LNG plants in Indonesia and abroad that can be the source of gas for Gresik LNG Terminal. Each of these LNG plants has varying gas price and distance to Gresik. The modelling of the LNG logistics system for Gresik LNG Terminal was built to illustrate the LNG supply chain from the LN… Show more

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Cited by 4 publications
(9 citation statements)
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“…When studies are examined in terms of modes, the studies [1,2,5,[7][8][9][10][11][12][13][14][15][16]21] include only one mode. Studies [3,4,6,[17][18][19][20] include two modes of the transportation types. The studies examined were also evaluated in terms of storage areas.…”
Section: Discussionmentioning
confidence: 99%
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“…When studies are examined in terms of modes, the studies [1,2,5,[7][8][9][10][11][12][13][14][15][16]21] include only one mode. Studies [3,4,6,[17][18][19][20] include two modes of the transportation types. The studies examined were also evaluated in terms of storage areas.…”
Section: Discussionmentioning
confidence: 99%
“…Misra et al [17] took into consideration a supply chain optimization problem for packaged liquefied gaseous products, which considered a warehouse stock management. Raharjo and Sudibandriyo [18] proposed a model to minimize the total cost of the LNG supply chain, which took into consideration plant capacity with a case study.…”
Section: Introductionmentioning
confidence: 99%
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“…The aim of optimization studies is to propose an optimal solution of the problem. Indeed, optimization studies allow to formulate the problem using various mathematical models, depending on the problem characteristics; for example, linear programming (Raharjo & Sudibandriyo, 2019;Utku & Soyöz, 2020), integer linear programming (Budiyanto et al, 2020), mixed integer linear programming (Andersson et al, 2015;Bittante et al, 2018), integer nonlinear programming (Paulauskas et al, 2022;Zhao et al, 2022), and mixed integer nonlinear programming (Atmayudha et al, 2021;Sangaiah et al, 2020). The optimal solution or local optimal solution is determined by optimization techniques such as branch-and-bound and metaheuristic, depending on the size and complexity of the problem.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The single objective involves only one objective function, whereas the multiobjective involves more than one objective function. LNG transportation studies dealing with the single objective include the following authors' works: Andersson et al (2015), Baalisampang et al (2019), Bittante et al (2018), Buyanova and Mudrova (2019), Jianhua and Zhenghua (2012), Kanda (2006), Hariraj and Ramanath (2015), Hart and Morrison (2015), Palestini & Sassu (2021), Raharjo and Sudibandriyo (2019), Sangaiah et al (2020), Songbandid (2016), Utku and Soyöz (2020), Vasilevich et al (2016), andVithal et al (2021). The multiobjective problem is more complex than the single-objective problem as the weights of the objectives must be optimally determined.…”
Section: Literature Reviewmentioning
confidence: 99%