首页> 外文会议>Computational Neuroscience Conference >NONLINEAR FUNCTIONS INTERRELATING NEURAL ACTIVITY RECORDED SIMULTANEOUSLY FROM OLFACTORY BULB, SOMATOMOTOR, AUDITORY, VISUAL AND ENTORHINAL CORTICES OF AWAKE, BEHAVING CATS
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NONLINEAR FUNCTIONS INTERRELATING NEURAL ACTIVITY RECORDED SIMULTANEOUSLY FROM OLFACTORY BULB, SOMATOMOTOR, AUDITORY, VISUAL AND ENTORHINAL CORTICES OF AWAKE, BEHAVING CATS

机译:非线性函数相互关联的神经活动,同时从嗅灯泡,体长,听觉,视觉和兴趣的醒来,表现为猫

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Population coding algorithms have been designed to retrodict sensory stimuli or predict motor behavior from neuronal responses (Georgopoulos et al., 1986). These include calculation of Jacobian matrices in nonlinear systems (Gaal, 1995), which made it possible to model the visuomotor hand movement task of reaching in a plane, in adaptive feedback control while updating the joint angles of a three-joint ami (Lee and Kil, 1994). The control signal was the dot product between the visual error signal and the transpose of the Jacobian matrix of the direct kinematic equation of hand movement. The trajectories of the hand were synchronized with the x and y time series outputs of coupled nonlinear equations. The equations used to calculate the adaptive feedback signal were similar to those used by Kocarev et al. (1993) to show that two different nonlinear systems could synchronize, when the difference between the goal (Lorenz system) and target signals (Chua system) was added as an adaptive feedback signal to modify the equations of the entrained (Chua) system. In robotics, the Jacobian matrix was defined by the makers of the robots. In biological systems, the matrix needs to be derived from observed time series. Experimental control and synchronization of chaos in nonlinear dynamical systems by self-controlling feedback have already been demonstrated (Pyragas, 1992; Pecora and Carroll, 1990; McKenna et al., 1994; Kelso and Ding, 1992), with applications in neurobiological control, prediction and synchronization.
机译:人口编码算法旨在改制来自神经元反应的感官刺激或预测电动机行为(Georgopoulos等,1986)。这些包括在非线性系统(Gaal,1995)中的雅可比矩阵(Gaal,1995)计算,这使得可以在自适应反馈控制中模拟到达在平面中的visuomotor手动运动任务,同时更新三个关节AMI的关节角度(LEE和凯尔,1994)。控制信号是视觉误差信号与手动运动直接运动方程的雅加族矩阵的转置之间的点产品。手的轨迹与耦合非线性方程的X和Y时间序列输出同步。用于计算自适应反馈信号的等式类似于Kocarev等人使用的等式。 (1993)表明,当将目标(Lorenz系统)和目标信号(CHUA系统)之间的差异添加为自适应反馈信号以修改纳入(CHUA)系统的方程时,两个不同的非线性系统可以同步。在机器人学中,雅可比矩阵由机器人的制造商定义。在生物系统中,矩阵需要从观察时间序列中得出。通过自治反馈进行了非线性动力系统在非线性动力系统中的实验控制和同步(Pyragas,1992; Pecora和Carroll,1990; McKenna等,1994; Kelso和Ding,1992),具有神经生物控制的应用,预测和同步。

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