基于最小支撑树模型的镇辖村级燃气管网规划布局研究——以长阳县龙舟坪镇为例
Research on the Planning and Layout of Town Level Gas Pipeline Network Based on the Minimum Support Tree Model—Taking Longzhouping Town of Changyang County as an Example
DOI: 10.12677/aam.2024.138351, PDF,   
作者: 刘童灿, 冯德鸿:三峡大学理学院,湖北 宜昌;杨雨凝*:宁波诺丁汉大学计算机科学系,浙江 宁波
关键词: 最小支撑树0-1整数规划模型GIS镇辖村级燃气管网规划布局Minimum Support Tree 0-1 Integer Programming Model GIS Town Level Village Level Gas Pipeline Network Planning Layout
摘要: 在“乡村振兴”的时代背景下,以长阳县龙舟坪镇为例,应用图论中的最小支撑树理论模型,结合卫星影像GIS测量技术,研究了镇辖村级地下燃气管网的规划布局,研究结果为当地城乡建设局与城乡规划部门提供了科学且可靠的总体实施方案,具有重要的参考价值。
Abstract: Under the era background of “rural revitalization”, taking Longzhouping Town of Changyang County as an example, the planning and layout of the village level underground gas pipeline network under the jurisdiction of the town was studied by using the minimum spanning tree theory model in graph theory and combining with the satellite image GIS measurement technology. The research results provide a scientific and reliable overall implementation plan for the local urban and rural construction bureau and the urban and rural planning department, which has important reference value.
文章引用:刘童灿, 冯德鸿, 杨雨凝. 基于最小支撑树模型的镇辖村级燃气管网规划布局研究——以长阳县龙舟坪镇为例[J]. 应用数学进展, 2024, 13(8): 3687-3693. https://doi.org/10.12677/aam.2024.138351

参考文献

[1] 湖北省宜昌市长阳县龙舟坪镇概况(2024) [EB/OL].
http://www.tcmap.com.cn/hubei/changyang_longzhoupingzhen.html, 2024-06-27.
[2] 湖北省住房与城乡建设厅. 长阳: 县住建局开启智慧燃气管理服务新模式[EB/OL]. 2022-05-07.
https://zjt.hubei.gov.cn/bmdt/dtyw/szsm/202205/t20220507_4117159.shtml, 2024-06-27.
[3] 韩中庚. 数学建模方法及应用[M]. 第三版. 北京: 高等教育出版社, 2017: 341.
[4] 司守奎, 等. LINGO软件及应用[M]. 北京: 国防工业出版社, 2017: 137-139.
[5] 张淑萍. 最小生成树算法及其在天然气管道网中的应用研究[J]. 电脑知识, 2020, 16(17): 214-216.
[6] 徐家旺, 刘彬. 实用管理运筹学[M]. 第2版. 北京: 清华大学出版社, 2014: 318-319.
[7] 涂鹏, 等. 基于权矩阵的通风网络最小生成树算法研究[J]. 铁道科学与工程学报, 2018, 15(9): 2285-2292.
[8] 石善忠. GIS在城镇燃气管网中的关键技术及应用[J]. 科技资讯, 2024, 22(6): 36-40.
[9] Li, H. and Zhang, K. (2022) On the Shortest Path Problem of Uncertain Random Digraphs. Soft Computing, 26, 9069-9081. [Google Scholar] [CrossRef] [PubMed]
[10] Dhouib, S. (2024) Innovative Method to Solve the Minimum Spanning Tree Problem: The Dhouib-Matrix-MSTP (DM-MSTP). Results in Control and Optimization, 14, Article ID: 100359. [Google Scholar] [CrossRef