2022
DOI: 10.1016/j.ins.2022.05.063
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A differential evolution algorithm with ternary search tree for solving the three-dimensional packing problem

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Cited by 22 publications
(9 citation statements)
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“…The primary goal is to find an arrangement of the items within the container(s) that optimises a specific objective function, often related to space efficiency [5][6][7]. This problem is of practical importance in the field of logistics and transportation, where efficient cargo loading can lead to cost savings and improved overall supply chain efficiency [8][9][10]. There are different variants of the CLP, including the Pallet Loading Problem, and the 2D and 3D packing problems.…”
Section: Optimisation Problems: Container and Pallet Loading Problemsmentioning
confidence: 99%
“…The primary goal is to find an arrangement of the items within the container(s) that optimises a specific objective function, often related to space efficiency [5][6][7]. This problem is of practical importance in the field of logistics and transportation, where efficient cargo loading can lead to cost savings and improved overall supply chain efficiency [8][9][10]. There are different variants of the CLP, including the Pallet Loading Problem, and the 2D and 3D packing problems.…”
Section: Optimisation Problems: Container and Pallet Loading Problemsmentioning
confidence: 99%
“…For example, Huang et al [5] combined a Differential Evolution (DE) algorithm with a ternary search tree model. They used a ternary tree model to generate a set of suboptimal solutions as the initial population for DE, with the goal of solving the 3D bin packing problem.…”
Section: D Bin Packing Problemmentioning
confidence: 99%
“…Generate block b s //the sizes are el • l,ew • w,eh • h, including el • ew•, eh pieces of class i goods (10) Put b s into set FSB i (11) N � 􏽐 i N i // N i is the number of simple goods blocks in each set FSB i , N is the total number of blocks eventually generated (12) if N > num K (13) for goods in each category i (14) num � max(N i /N × num K , 1) (15) Select the top num blocks in each category of goods block set FSB i and put them into set FSB S (16) else put all the blocks in set FSB i into set FSB S (17) return FSB S ALGORITHM 2: Simple block construction algorithm (Taking heavy goods set as an example).…”
Section: Selection Of Goods Blocksmentioning
confidence: 99%
“…Lei Dingyou et al proposed a mixed and balanced loading method of railway containers for light and heavy goods based on the central skeleton idea, but they did not include the load capacity utilization rate into the optimization objective [ 16 ]. Huang et al proposed a novel technique that combines a differential evolution algorithm with a ternary search tree model to solve the three-dimensional container loading problem [ 17 ]. Zhang et al proposed an optimization method for balanced loading layout of railway container mixed goods, but stability constraints such as full support are not involved [ 18 ].…”
Section: Introductionmentioning
confidence: 99%