[1] NEWMAN M E J. The structure and function of complex networks[J]. Siam Review, 2003, 45(2): 167-256.
[2] 杨湘浩, 阚顺玉, 叶旭, 等. 基于超网络的突发事件网络谣言传播模型研究[J]. 情报理论与实践, 2021, 44(10): 129-136.
YANG X H, KAN S Y, YE X, et al. Research on network rumor spreading model about emergencies based on super-network[J]. Information Studies: Theory & Application, 2021, 44(10): 129-136.
[3] 林春雨, 郭进利. 城市轨道交通超网络级联故障研究[J]. 小型微型计算机系统, 2023, 44(9): 2075-2083.
LIN C Y, GUO J L. Research on cascading failures of urban rail transit hypernetwork[J]. Journal of Chinese Computer Systems, 2023, 44(9): 2075-2083.
[4] 王志平, 王众托. 超网络理论及其应用[M]. 北京: 科学出版社, 2008: 206-222.
[5] DOROGOVTSEV S N, MENDES J F F. Evolution of networks[J]. Advances in Physics, 2002, 51(4): 1079-1187.
[6] ALBERT R, JEONG H, BARABÁSI A L. Diameter of the world-wide web[J]. Nature, 1999, 401(6749): 130-131.
[7] FREEMAN L C. A set of measures of centrality based on betweenness[J]. Sociometry, 1977, 40(1): 35-41.
[8] BRANDES U, BORGATTI S P, FREEMAN L C. Maintaining the duality of closeness and betweenness centrality[J]. Social Networks, 2016, 44: 153-159.
[9] XIAOLONG R, LINYUAN L. Review of ranking nodes in complex networks[J]. Chinese Science Bulletin, 2014, 59(13): 1175-1197.
[10] NEWMAN M E J. Finding community structure in networks using the eigenvectors of matrices[J]. Physical Review E, 2006, 74(3): 036104.
[11] ESTRADA E, RODRÍGUEZ-VELÁZQUEZ J A. Subgraph centrality and clustering in complex hyper-networks[J]. Physica A: Statistical Mechanics and Its Applications, 2006, 364: 581-594.
[12] 张连峰, 周红磊, 王丹, 等. 基于超网络理论的微博舆情关键节点挖掘[J]. 情报学报, 2019, 38(12): 1286-1296.
ZHANG L F, ZHOU H L, WANG D, et al. Key node mining of Weibo public opinion based on hypernetwork theory[J]. Journal of The China Society for Scientific and Technical Information, 2019, 38(12): 1286-1296.
[13] 周丽娜, 李发旭, 巩云超, 等. 基于 K-shell 的超网络关键节点识别方法[J]. 复杂系统与复杂性科学, 2021, 18(3): 15-22.
ZHOU L N, LI F X, GONG Y C, et al. Identification methods of vital nodes based on k-shell in hypernetworks[J]. Complex Systems and Complexity Science, 2021, 18(3): 15-22.
[14] KOVALENKO K, ROMANCE M, VASILYEVA E, et al. Vector centrality in hypergraphs[J]. Chaos, Solitons & Fractals, 2022, 162: 112397.
[15] XIE X W, ZHAN X X, ZHANG Z K, et al. Vital node identification in hypergraphs via gravity model[J]. Chaos: an Interdisciplinary Journal of Nonlinear Science, 2023, 33(1): 013104.
[16] GONG X L, WANG H C, WANG X Y, et al. Influence maximization on hypergraphs via multi-hop influence estimation[J]. Information Processing & Management, 2024, 61(3): 103683.
[17] 陈文杰, 曲建升, 黄珂敏. 基于超网络的核心技术识别方法[J]. 图书情报工作, 2024, 68(9): 65-75.
CHEN W J, QU J S, HUANG K M. Research on core technology identification based on hypernetwork[J]. Library and Information Service, 2024, 68(9): 65-75.
[18] SHANNON C E. A mathematical theory of communication[J]. ACM SIGMOBILE Mobile Computing and Communications Review, 2001, 5(1): 3-55.
[19] 周丽娜, 常笑, 胡枫. 利用邻接结构熵确定超网络关键节点[J]. 计算机工程与应用, 2022, 58(8): 76-82.
ZHOU L N, CHANG X, HU F. Using adjacent structure entropy to determine vital nodes of hypernetwork[J]. Journal of Computer Engineering & Applications, 2022, 58(8): 76-82.
[20] 吴英晗, 田阔, 李明达, 等. 利用节点传播熵识别超网络重要节点[J]. 计算机工程与应用, 2023, 59(19): 66-74.
WU Y H, TIAN K, LI M D, et al. Important node recognition in hypernetworks based on node propagation entropy[J]. Journal of Computer Engineering & Applications, 2023, 59(19): 66-74.
[21] 涂贵宇, 潘文林, 张天军. 基于信息熵的超网络重要节点识别方法[J]. 复杂系统与复杂性科学, 2025, 22(1): 18-25.
TU G Y, PAN W L, ZHANG T J. Identification methods of important nodes based on information entropy in hypernetwork[J]. Complex Systems and Complexity Science, 2025, 22(1): 18-25.
[22] 于会, 刘尊, 李勇军. 基于多属性决策的复杂网络节点重要性综合评价方法[J]. 物理学报, 2013, 62(2): 1-9.
YU H, LIU Z, LI Y J. Key nodes in complex networks identified by multi-attribute decision-making method[J]. Acta Phys Sin, 2013, 62(2): 1-9.
[23] BERGE C. Graphs and Hypergraphs[M]. New York: Elsevier, 1973.
[24] GRIFFITH D A, CHUN Y. Spatial autocorrelation in spatial interactions models: geographic scale and resolution implications for network resilience and vulnerability[J]. Networks and Spatial Economics, 2015, 15(2): 337-365.
[25] ESTRADA E, RODRIGUEZ-VELAZQUEZ J A. Subgraph centrality in complex networks[J]. Physical Review E, 2005, 71(5): 056103.
[26] AMBURG I, VELDT N, BENSON A R. Diverse and experienced group discovery via hypergraph clustering[C]//Proceedings of the 2022 SIAM International Conference on Data Mining (SDM). Alexandria: SIAM, 2022: 145-153.
[27] NI J, LI J, MCAULEY J. Justifying recommendations using distantly-labeled reviews and fine-grained aspects[C]//Proceedings of the 2019 Conference on Empirical Methods in Natural Language Processing and the 9th International Joint Conference on Natural Language Processing (EMNLP-IJCNLP). Hongkong, China: Association for Computational Linguistics, 2019: 188-197.