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Non-delayed synchronization of non-autonomous dynamical systems on Riemannian manifolds and its applications

机译:黎曼歧管及其应用上非自主动态系统的非延迟同步

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摘要

The present paper aims at tackling the non-delayed synchronization of two first-order, non-autonomous dynamical systems whose state spaces are (curved) Riemannian manifolds. The present research endeavor borrows notions from system theory, differential geometry, control theory and numerical calculus to design a general synchronization theory and a set of numerical methods to implement the devised synchronization theory on a computing platform. The features of these synchronization algorithms are illustrated by means of five sets of numerical experiments including the synchronization of the attitude of a fleet of flying bodies and the secure transmission of a message by the modulation of a system-generated carrier.
机译:本文旨在解决两顺,非自治动力系统的非延迟同步,其状态空间是(弯曲)riemannian歧管的。 目前的研究努力从系统理论,差分几何,控制理论和数值微积分中设计了一般同步理论和一组数值方法来实现在计算平台上的设计设计的同步理论。 这些同步算法的特征通过五组数值实验说明,包括飞行体舰队姿态的同步和通过系统产生的载体的调制来证明消息的安全传输。

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