Open Access
Issue
MATEC Web of Conferences
Volume 44, 2016
2016 International Conference on Electronic, Information and Computer Engineering
Article Number 01019
Number of page(s) 6
Section Computer, Algorithm, Control and Application Engineering
DOI https://doi.org/10.1051/matecconf/20164401019
Published online 08 March 2016
  1. Li Da, Capital University of Economics and Business, Beijing, 2012. [Google Scholar]
  2. Zhang Jiangjin, Combinatorial Packing Problem: Models and Algorithms [D]. Shanghai Jiao Tong University, 2012. [Google Scholar]
  3. ZHANG Jiangjing, CHEN Feng. One-dimensional Packing Problem with Loading Combination Contraints. Industrial Engineering and Management. 2012, 17 (3): 90–96. [Google Scholar]
  4. Eberhard E. Bischoff, Michael D. Marriott. A comparative evaluation of heuristics for container loading[J]. European Journal of Operational Research 1990, 44 (2): 267–27. [CrossRef] [Google Scholar]
  5. B.K.A. Ngoi, M.L. Tay, E.S. Chua. Applying spatial representation techniques to the container packing problem[J]. International Journal of Production Research, 1994, 32 (1): 111–123. [CrossRef] [Google Scholar]
  6. T. H. Loh, A. Y. C. Nee. A packing algorithm for hexahedral boxes[C]. In: Proceedings of the Conference of Industrial Automation, Singapore, February 1992: 115–126. [Google Scholar]
  7. HE Dayong, E Mingcheng, CHA Jianzhong, WANG Chun Xi, JIANG Yi Dong. A Heuristic Approach to Container Loading Problem Based on Space Decomposition and A Rule for Usage Rate of Packing Space, Journal of Computer-Aided Design & Computer Graphics. 2000, 12 (5):367–370. [Google Scholar]
  8. Huang Chuan. The Research of the Optimization Algorithm of the Container Loading Problem. Fujian Normal University 2005. [Google Scholar]
  9. Guo Hongwei, Development of airborne packing scheme and software development of the logistics system. qingdao, qingdao University, 2005. [Google Scholar]
  10. Shan Xiaojun, Wu Suping. Solving 0-1 Knapsack Problems with Genetic Algorithm Based on Greedy Strategy, Computer Application sand Software, 2010, 27 (12): 238–240. [Google Scholar]
  11. SHI Lan, LV Jian-hui. New optimization algorithm of 0-1 knapsack problem. Application Research of Computers, 2014, 31 (4): 997–1000. [Google Scholar]
  12. YU Juan, HE Yuyao. Hybrid algorithm based on Genetic Algorithm and estimation of distribution algorithm for 0-1 knapsack problem. Computer Engineering and Applications, 2014, 50 (9):12–16. [Google Scholar]
  13. SONG Wenfeng. The Research of Finished Vehicle Logistics Based on Tirangle Distribution Network[D]. Hefei University of Technology, 2012. [Google Scholar]
  14. WANG Hua, A mixed algorithm of shortest path in logistics and distribution. Science of Surveying and Mapping, 2014. 39 ( 9): 135–137. [Google Scholar]
  15. SHEN Hai-lan, WANG Yu-bin, CHEN Zai-liang, CA, Zi-wen Improved SPFA Algorithm Based on Layered Graph, Computer Engineering, 2012, 38 (13): 251–253. [Google Scholar]
  16. WU Xiao-zhen, LI Biao-kui, DONG Zi-yan, LI Bo-xing ZHAN Jun The Optimization and Solving of Vehicle Logistics Transport Routes and the Mode of Transportation Based on SPFA. Logistics Engineering and Management, 2014, 36 ( 5) :176–178. [Google Scholar]

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