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  1.  53
    Synchronization of Fractional-Order Delayed Neural Networks with Hybrid Coupling.Haibo Bao, Ju H. Park & Jinde Cao - 2016 - Complexity 21 (S1):106-112.
  2.  7
    Out Lag Synchronization of Fractional Order Delayed Complex Networks with Coupling Delay Via Pinning Control.Weiwei Zhang, Jinde Cao, Dingyuan Chen & Ahmed Alsaedi - 2019 - Complexity 2019:1-7.
    This paper discusses the out lag synchronization of fractional order complex networks including both internal delay and coupling delay and with the employment of pinning control scheme. Using comparison theorem and constructing the auxiliary function, several synchronization criterions by linear feedback pinning control are presented. The model and the obtained results in this work are more general than the previous works. Correctness and effectiveness of the theoretical results are validated through numerical simulations.
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  3.  12
    Input-to-State Stability of Nonlinear Switched Systems Via Lyapunov Method Involving Indefinite Derivative.Peng Li, Xiaodi Li & Jinde Cao - 2018 - Complexity 2018:1-8.
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  4.  13
    Existence and Globally Asymptotic Stability of Equilibrium Solution for Fractional-Order Hybrid BAM Neural Networks with Distributed Delays and Impulses.Hai Zhang, Renyu Ye, Jinde Cao & Ahmed Alsaedi - 2017 - Complexity 2017:1-13.
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  5.  11
    Observer-Based Sliding Mode Control for Path Tracking of a Spherical Robot.Majid Taheri Andani, Zahra Ramezani, Saeed Moazami, Jinde Cao, Mohammad Mehdi Arefi & Hassan Zargarzadeh - 2018 - Complexity 2018:1-15.
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  6.  5
    Exponential Synchronization of Neural Networks Via Feedback Control in Complex Environment.Xiaoxiao Lv, Xiaodi Li, Jinde Cao & Peiyong Duan - 2018 - Complexity 2018:1-13.
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  7.  6
    New Stabilization Results for Semi-Markov Chaotic Systems with Fuzzy Sampled-Data Control.Tao Wu, Jinde Cao, Lianglin Xiong & Haiyang Zhang - 2019 - Complexity 2019:1-15.
    This paper investigates the problem of stabilization for semi-Markov chaotic systems with fuzzy sampled-data controllers, in which the semi-Markov jump has generally uncertain transition rates. The exponential stability condition is firstly obtained by the following two main techniques: To make full use of the information about the actual sampling pattern, a novel augmented input-delay-dependent Lyapunov–Krasovskii functional is firstly introduced. Meanwhile, a new zero-value equation is established to increase the combinations of component vectors of the resulting vector. The corresponding fuzzy sampled-data (...)
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  8.  11
    Advanced Topics in Modeling, Bifurcation Analysis, and Control Theory of Complex Systems.Olfa Boubaker, Sajad Jafari, Christos Volos, Zeraoulia Elhadj, Viet-Thanh Pham & Jinde Cao - 2018 - Complexity 2018:1-3.
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  9.  24
    Global Lagrange Stability of Complex-Valued Neural Networks of Neutral Type with Time-Varying Delays.Zhengwen Tu, Jinde Cao, Ahmed Alsaedi, Fuad E. Alsaadi & Tasawar Hayat - 2016 - Complexity 21 (S2):438-450.
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  10.  19
    Adaptive Cluster Synchronization in Directed Networks with Nonidentical Nonlinear Dynamics.Yi Wang, Zhongjun Ma, Jinde Cao, Ahmed Alsaedi & Fuad E. Alsaadi - 2016 - Complexity 21 (S2):380-387.
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  11.  18
    Nonlinear Measure Approach for the Robust Exponential Stability Analysis of Interval Inertial Cohen-Grossberg Neural Networks.Ruoxia Li, Jinde Cao, Ahmed Alsaedi, Bashir Ahmad, Fuad E. Alsaadi & Tasawar Hayat - 2016 - Complexity 21 (S2):459-469.
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  12.  17
    New Approaches on Exponential Stability for Continuous System with Multiple Additive Delay Components.Fang Qiu & Jinde Cao - 2016 - Complexity 21 (6):29-41.
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  13.  1
    A Numerical Method for Time-Fractional Reaction-Diffusion and Integro Reaction-Diffusion Equation Based on Quasi-Wavelet.Sachin Kumar, Jinde Cao & Xiaodi Li - 2020 - Complexity 2020:1-11.
    In this research work, we focused on finding the numerical solution of time-fractional reaction-diffusion and another class of integro-differential equation known as the integro reaction-diffusion equation. For this, we developed a numerical scheme with the help of quasi-wavelets. The fractional term in the time direction is approximated by using the Crank–Nicolson scheme. The spatial term and the integral term present in integro reaction-diffusion are discretized and approximated with the help of quasi-wavelets. We study this model with Dirichlet boundary conditions. The (...)
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  14.  5
    Corrigendum to “Advanced Topics in Modeling, Bifurcation Analysis, and Control Theory of Complex Systems”.Olfa Boubaker, Sajad Jafari, Christos Volos, Zeraoulia Elhadj, Viet-Thanh Pham & Jinde Cao - 2019 - Complexity 2019:1-1.
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  15.  1
    Upper and Lower Bounds for the Kirchhoff Index of the N-Dimensional Hypercube Network.Jia-Bao Liu, Jing Zhao, Zhi-Yu Shi, Jinde Cao & Fuad E. Alsaadi - 2020 - Complexity 2020:1-4.
    The hypercube Qn is one of the most admirable and efficient interconnection network due to its excellent performance for some practical applications. The Kirchhoff index KfG is equal to the sum of resistance distances between any pairs of vertices in networks. In this paper, we deduce some bounds with respect to Kirchhoff index of hypercube network Qn.
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  16.  1
    Zagreb Connection Indices of Molecular Graphs Based on Operations.Jinde Cao, Usman Ali, Muhammad Javaid & Chuangxia Huang - 2020 - Complexity 2020:1-15.
    Topological index is a mathematical coding of the molecular graphs that predicts the physicochemical, biological, toxicological, and structural properties of the chemical compounds that are directly associated with the molecular graphs. The Zagreb connection indices are one of the TIs of the molecular graphs depending upon the connection number appeared in 1972 to compute the total electron energy of the alternant hydrocarbons. But after that, for a long period, these are not studied by researchers. Recently, Ali and Trinajstic Mol. Inform. (...)
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  17.  11
    Dynamical Analysis of a Delayed Six-Neuron BAM Network.Chengdai Huang, Ning Li, Jinde Cao & Tasawar Hayat - 2016 - Complexity 21 (6):9-28.
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