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Novel tracking function of moving target using chaotic dynamics in a recurrent neural network model

机译:递归神经网络模型中基于混沌动力学的运动目标新型跟踪功能

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摘要

Chaotic dynamics introduced in a recurrent neural network model is applied to controlling an object to track a moving target in two-dimensional space, which is set as an ill-posed problem. The motion increments of the object are determined by a group of motion functions calculated in real time with firing states of the neurons in the network. Several cyclic memory attractors that correspond to several simple motions of the object in two-dimensional space are embedded. Chaotic dynamics introduced in the network causes corresponding complex motions of the object in two-dimensional space. Adaptively real-time switching of control parameter results in constrained chaos (chaotic itinerancy) in the state space of the network and enables the object to track a moving target along a certain trajectory successfully. The performance of tracking is evaluated by calculating the success rate over 100 trials with respect to nine kinds of trajectories along which the target moves respectively. Computer experiments show that chaotic dynamics is useful to track a moving target. To understand the relations between these cases and chaotic dynamics, dynamical structure of chaotic dynamics is investigated from dynamical viewpoint.
机译:将递归神经网络模型中引入的混沌动力学应用于控制对象以跟踪二维空间中的运动目标,这被设置为不适定问题。对象的运动增量由一组实时计算的运动函数确定,其中包含网络中神经元的放电状态。嵌入了与对象在二维空间中的几个简单运动相对应的几个循环记忆吸引子。网络中引入的混沌动力学会导致对象在二维空间中发生相应的复杂运动。控制参数的自适应实时切换会在网络的状态空间中产生受限的混沌(混沌迭代),并使对象能够成功地沿特定轨迹跟踪运动目标。通过针对目标分别沿其移动的九种轨迹计算100多次试验的成功率,来评估跟踪的性能。计算机实验表明,混沌动力学对于跟踪运动目标很有用。为了理解这些情况与混沌动力学之间的关系,从动力学的角度研究了混沌动力学的动力学结构。

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