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首页> 外文期刊>International Journal of Modern Physics C (IJMPC) >ADAPTIVE OPEN-PLUS-CLOSED-LOOP CONTROL METHOD OF MODIFIED FUNCTION PROJECTIVE SYNCHRONIZATION IN COMPLEX NETWORKS
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ADAPTIVE OPEN-PLUS-CLOSED-LOOP CONTROL METHOD OF MODIFIED FUNCTION PROJECTIVE SYNCHRONIZATION IN COMPLEX NETWORKS

机译:复杂网络中功能化函数投影同步的自适应开闭环控制方法

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This paper investigates the modified function projective synchronization (MFPS) in drive-response dynamical networks (DRDNs) with different nodes, which means that systems in nodes are strictly different. An adaptive open-plus-closed-loop (AOPCL) control method is proposed, which is a practically realizable method and can overcome the model mismatched to achieve synchronization. It is well known that each of the close-loop and open-loop control method possesses some advantages and disadvantages. By combining their advantages, the open-plus-closed-loop (OPCL) control method was proposed by Jackson and Grosu. For arbitrary nonlinear dynamic systems, dx/dt = F(x,t), Jackson and Grosu proved that there exists solutions, x(t), in the neighborhood of any arbitrary goal dynamics g(t) that are entrained to g(t), through the use of an additive controlling action, K(g,x,t) = H(dg/dt,g) + C(g,t)(g(t) - x), which is the sum of the open-loop action, H(dg/dt,g), and a suitable linear closed-loop (feedback) action C(g,t). This method is a practically realizable method and robust to limited accuracy of data and effects of noise. The AOPCL control method preserve the merits of OPCL control method and its closed loop control part can be automatically adapted to suitable constants. Considering time-delays are always unavoidably in the practical situations, MFPS in DRDNs with time-varying coupling delayed is further investigated by the proposed method. Corresponding numerical simulations are performed to verify and illustrate the analytical results.
机译:本文研究了具有不同节点的驱动器响应动态网络(DRDN)中的修正功能投影同步(MFPS),这意味着节点中的系统严格不同。提出了一种自适应开环闭环控制方法,该方法是一种可实现的方法,可以克服模型不匹配而实现同步的问题。众所周知,闭环和开环控制方法中的每一种都具有一些优点和缺点。结合其优点,Jackson和Grosu提出了开闭环(OPCL)控制方法。对于任意非线性动力学系统,dx / dt = F(x,t),Jackson和Grosu证明了在夹带到g(t)的任意目标动力学g(t)附近存在解x(t)。 ),通过使用加性控制作用,K(g,x,t)= H(dg / dt,g)+ C(g,t)(g(t)-x),即开环动作H(dg / dt,g)和合适的线性闭环(反馈)动作C(g,t)。该方法是实际上可实现的方法,并且对有限的数据精度和噪声影响具有鲁棒性。 AOPCL控制方法保留了OPCL控制方法的优点,其闭环控制部分可以自动调整为合适的常数。考虑到在实际情况中时延总是不可避免的,通过该方法进一步研究了时变耦合被延迟的DRDN中的MFPS。进行了相应的数值模拟,以验证和说明分析结果。

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