196
Z. Zheng
100. Zheng, Z.G.: Synchronization of coupled phase oscillators, Chap. 9. In: Advances in Electrical
Engineering Research. vol. 1, pp: 293–327. (Ed.: Brouwer, T.M.) Nova Sci., (2011)
101. Gao, J., Xu, C., Sun, Y., Zheng, Z.G.: Order parameter analysis for low-dimensional behaviors
of coupled phase-oscillators. Sci. Rep. 6, 30184 (2016)
102. Zheng, Z.G., Zhai, Y.: Chimera state: From complex networks to spatiotemporal patterns (in
Chinese). Sci. Sin-Phys. Mech. Astron 50, 010505 (2020)
103. Xu, C., Xiang, H., Gao, J., Zheng, Z.G.: Collective dynamics of identical phase oscillators
with high-order coupling. Sci. Rep. 6, 31133 (2016)
104. Xu, C., Boccaletti, S., Guan, S.G., Zheng, Z.G.: Origin of bellerophon states in globally
coupled phase oscillators. Phys. Rev. E 98, 050202(R) (2018)
105. Xu, C., Gao, J., Xiang, H., Jia, W., Guan, S., Zheng, Z.G.: Dynamics of phase oscillators in
the Kuramoto model with generalized frequency-weighted coupling. Phys. Rev. E 94, 062204
(2016)
106. Xu, C., Sun, Y.T., Gao, J., Qiu, T., Zheng, Z.G., Guan, S.G.: Synchronization of phase
oscillators with frequency-weighted coupling. Sci. Rep. 6, 21926
107. Xu, C., Boccaletti, S., Zheng, Z.G., Guan, S.G.: Universal phase transitions to synchronization
in Kuramoto-like models with heterogeneous coupling. New J. Phys. 21, 113018 (2019)
108. Xu, C., Zheng, Z.G.: Bifurcation of the collective oscillatory state in phase oscillators with
heterogeneity coupling. Nonlinear Dyn. 98(3), 2365–2373 (2019)
109. Xu, C., Gao, J., Sun, Y.T., Huang, X., Zheng, Z.G.: Explosive or Continuous: Incoherent state
determines the route to synchronization. Sci. Rep. 5, 12039 (2015)
110. Chen, H.B., Sun, Y.T., Gao, J., Xu, C., Zheng, Z.G.: Order parameter analysis of synchronization on star networks. Front. Phys. 12(6), 120504 (2017)
111. Xu, C., Sun, Y.T., Gao, J., Jia, W.J., Zheng, Z.G.: Phase transition in coupled star network.
Nonlinear Dyn. 94, 1267–1275 (2018)
112. Xu, C., Gao, J., Boccaletti, S., Zheng, Z.G., Guan, S.G.: Synchronization in starlike networks
of phase oscillators. Phys. Rev. E 100, 012212 (2019)
113. Gómez-Gardeñes, J., Gómez, S., Arenas, A., Moreno, Y.: Explosive synchronization
transitions in scale-free networks. Phys. Rev. Lett. 106, 128701 (2011)
114. Ji, P., Peron, T.K.D., Menck, P.J., Rodrigues, F.A., Kurths, J.: Cluster explosive synchronization in complex networks. Phys. Rev. Lett. 110, 218701 (2013)
115. Leyva, I., et al.: Explosive first-order transition to synchrony in networked chaotic oscillators.
Phys. Rev. Lett. 108, 168702 (2012)
116. Zou, Y., Pereira, T., Small, M., Liu, Z., Kurths, J.: Basin of attraction determines hysteresis
in explosive synchronization. Phys. Rev. Lett. 112, 114102 (2014)
117. Rodrigues, F.A., Peron, T.K.D., Ji, P., et al.: The Kuramoto model in complex networks. Phys.
Rep. 610, 1–98 (2016)
Z. Zheng
100. Zheng, Z.G.: Synchronization of coupled phase oscillators, Chap. 9. In: Advances in Electrical
Engineering Research. vol. 1, pp: 293–327. (Ed.: Brouwer, T.M.) Nova Sci., (2011)
101. Gao, J., Xu, C., Sun, Y., Zheng, Z.G.: Order parameter analysis for low-dimensional behaviors
of coupled phase-oscillators. Sci. Rep. 6, 30184 (2016)
102. Zheng, Z.G., Zhai, Y.: Chimera state: From complex networks to spatiotemporal patterns (in
Chinese). Sci. Sin-Phys. Mech. Astron 50, 010505 (2020)
103. Xu, C., Xiang, H., Gao, J., Zheng, Z.G.: Collective dynamics of identical phase oscillators
with high-order coupling. Sci. Rep. 6, 31133 (2016)
104. Xu, C., Boccaletti, S., Guan, S.G., Zheng, Z.G.: Origin of bellerophon states in globally
coupled phase oscillators. Phys. Rev. E 98, 050202(R) (2018)
105. Xu, C., Gao, J., Xiang, H., Jia, W., Guan, S., Zheng, Z.G.: Dynamics of phase oscillators in
the Kuramoto model with generalized frequency-weighted coupling. Phys. Rev. E 94, 062204
(2016)
106. Xu, C., Sun, Y.T., Gao, J., Qiu, T., Zheng, Z.G., Guan, S.G.: Synchronization of phase
oscillators with frequency-weighted coupling. Sci. Rep. 6, 21926
107. Xu, C., Boccaletti, S., Zheng, Z.G., Guan, S.G.: Universal phase transitions to synchronization
in Kuramoto-like models with heterogeneous coupling. New J. Phys. 21, 113018 (2019)
108. Xu, C., Zheng, Z.G.: Bifurcation of the collective oscillatory state in phase oscillators with
heterogeneity coupling. Nonlinear Dyn. 98(3), 2365–2373 (2019)
109. Xu, C., Gao, J., Sun, Y.T., Huang, X., Zheng, Z.G.: Explosive or Continuous: Incoherent state
determines the route to synchronization. Sci. Rep. 5, 12039 (2015)
110. Chen, H.B., Sun, Y.T., Gao, J., Xu, C., Zheng, Z.G.: Order parameter analysis of synchronization on star networks. Front. Phys. 12(6), 120504 (2017)
111. Xu, C., Sun, Y.T., Gao, J., Jia, W.J., Zheng, Z.G.: Phase transition in coupled star network.
Nonlinear Dyn. 94, 1267–1275 (2018)
112. Xu, C., Gao, J., Boccaletti, S., Zheng, Z.G., Guan, S.G.: Synchronization in starlike networks
of phase oscillators. Phys. Rev. E 100, 012212 (2019)
113. Gómez-Gardeñes, J., Gómez, S., Arenas, A., Moreno, Y.: Explosive synchronization
transitions in scale-free networks. Phys. Rev. Lett. 106, 128701 (2011)
114. Ji, P., Peron, T.K.D., Menck, P.J., Rodrigues, F.A., Kurths, J.: Cluster explosive synchronization in complex networks. Phys. Rev. Lett. 110, 218701 (2013)
115. Leyva, I., et al.: Explosive first-order transition to synchrony in networked chaotic oscillators.
Phys. Rev. Lett. 108, 168702 (2012)
116. Zou, Y., Pereira, T., Small, M., Liu, Z., Kurths, J.: Basin of attraction determines hysteresis
in explosive synchronization. Phys. Rev. Lett. 112, 114102 (2014)
117. Rodrigues, F.A., Peron, T.K.D., Ji, P., et al.: The Kuramoto model in complex networks. Phys.
Rep. 610, 1–98 (2016)