[1] ZHANG Z K, LIU C, ZHAN X X, et al. Dynamics of information diffusion and its applications on complex networks[J]. Physics Reports, 2016, 651(1): 134.
[2] ARIONAS S, BOMPARD E, CARBONE A, et al. Power grid vulnerability: a complex network approach[J]. Chaos, 2009, 19(1): 013119.
[3] BULDYREV S V, PARSHANI R, PAUL G, et al. Catastrophic cascade of failures in interdependent networks[J]. Nature, 2010, 464 (7291): 10251028.
[4] XU Z, HARRISS R. Exploring the structure of the US intercity passenger air transportation network: a weighted complex network approach[J]. Geojournal, 2008, 73(2): 87102.
[5] PRILL R J, IGLESIAS P A, LEVCHENKO A. Dynamic properties of network motifs contribute to biological network organization[J]. Plos Biology, 2005, 3(11): 18811892.
[6] WATTS, DUNCAN J. The “new” science of networks[J]. Annual Review of Sociology, 2004, 30(1): 243270.
[7] ALBERT R, BARABASI A L. Statistical mechanics of complex networks[J]. Reviews of Modern Physics, 2002, 74(1): 4797.
[8] NACHER J C, AKUTSU T. Structural controllability of unidirectional bipartite networks[J]. Scientific Reports, 2013, 3(1): 1647.
[9] KEMPE D, KLEINBERG J, TARDOS E. Maximizing the spread of influence through a social network[J]. Theory of Computing, 2003, 11(4): 137146.
[10] LIU Y Y, SLOTINE J J, BARABASI A L. Controllability of complex networks[J]. Nature, 2011, 473(7346): 167173.
[11] TANG M, JIANG G, DENG G Q, et al. A new algorithm and application of solving maximum matching problem of bipartite graph[J]. Computer Systems & Applications, 2012, 21(3): 7275.
[12] LI J, WANG S Y. An algorithm for constructing the maximum matching graphs on bigraphs[J]. Acta Electronica Sinica, 2010, 38(1): 161166.
[13] YUAN Z, ZHAO C, DI Z, et al. Exact controlability of complex networks[J]. Nature Communications, 2013, 4(2447): 2447.
[14] PóSFAI M, HÖVEL P. Structural controllability of temporal networks[J]. New Journal of Physics, 2014, 16(12): 123055.
[15] PóSFAI M, GAO J, CORNELIUS S P, et al. Controllability of multiplex, multi-time-scale networks[J]. Physical Review E, 2016, 94(3): 032316.
[16] MENARA T, BASSETT D, PASQUALETTI F. Structural controllability of symmetric networks[J]. IEEE Transactions on Automatic Control, 2019, 64 (9): 37403747.
[17] YANG Y. Research progress in enhancing the controllability of complex networks[J]. Discrete Dynamics in Nature and Society, 2020(3): 18.
[18] CHEN X, PEQUITO S, PAPPAS G J, et al. Minimal edge addition for network controllability[J]. IEEE Transactions on Control of Network Systems, 2018, 6(1): 312323.
[19] MENICHETTI G, GIULIA, DALL′ASTA, et al. The controllability of networks is determined by the density of low in-degree and low out- degree nodes[DB/OL].[20210624].http://arxiv.org/abs/1405.4365v2.
[20] ZHANG Y, ZHOU T. Minimal structural perturbations for controllability of a networked system: complexities and approximations [J]. International Journal of Robust and Nonlinear Control, 2019,29(7291): 41914208.
[21] WANG W X, NI X, LAI Y C, et al. Optimizing controllability of complex networks by minimum structural perturbations[J]. Physical Review E, 2012, 85(2): 026115.
[22] WANG X, XIANG L. Optimizing network controllability with minimum cost[J]. Complexity, 2021(3): 113.
[23] RONG L, LIU J. A heuristic algorithm for enhancing the robustness of scale-free networks based on edge classification[J]. Physica A, 2018, 503: 503515.
[24] HOU L, LAO S, SMALL M, Xiao Y. Enhancing complex network controllability by minimum link direction reversal[J]. Physics Letters A, 2015, 379(20/21): 13211325.
[25] XIAO Y D, LAO S Y, HOU L L, et al. Edge orientation for optimizing controllability of complex networks[J]. Physical Review E, 2014, 90(4): 042804.
[26] XIAO Y, LAO S Y, HOU L, et al. Effects of edge directions on the structural controllability of complex networks[J]. Plos One, 2015, 10(8): 0135282.
[27] SON S W, KIM B J, HONG H, et al. Dynamics and directionality in complex networks[J]. Physical Review Letters, 2009, 103(22): 228702.
[28] HAO Y, JIA L, WANG Y. Edge attack strategies in interdependent scale-free networks[J]. Physica A, 2019, 540(1): 122759.
[29] LOU Y, WANG L, CHEN G. A framework of hierarchical attacks to network controllability[J]. Communications in Nonlinear Science and Numerical Simulation, 2021, 98(7346): 105780.
[30] HOPCROFT J E, KARP R M. An n5/2 algorithm for maximum matching in bipartite graphs[C] // Meyer A R, Fischer M J. 12th Annual Symposium on Switching and Automata Theory. East Lansing: IEEE, 1971: 122125.
[31] JIA T, LIU Y Y, CSóKA E, et al. Emergence of bimodality in controlling complex networks[J]. Nature Communications, 2013, 4(1): 2002.
[32] ERDOS P, RENYI A. On random graphs[J]. Publicationes Mathematicae, 1959, 6(1): 290297.
[33] BARABÁSI A-L, ALBERT R. Emergence of scaling in random networks[J]. Science, 1999, 286 (5439): 509512.
[34] KUNEGIS J. KONECT [EB/OL]. (2013530)[20211130]. http://konect.cc/networks/.
[35] WASSERMAN, FAUST. Social network [EB/OL]. (20031011)[20211130]. http://vlado.fmf.uni-lj.si/pub/networks/data/.