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The Origin of Microscopic Noise in Biological Brains and its Role in Stabilizing Mesoscopic Chaotic Dynamics

机译:生物大脑微观噪声的起源及其在稳定介观混沌动力学中的作用

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Recent developments in chaotic dynamics have been dominated by deterministic models that are low-dimensional, autonomous, stationary, and noise-free. Chaos in brains emerges from synaptic interactions of immense numbers of microscopic neurons that stimulate and yet constrain each other, creating mesoscopic order from microscopic disorder. Brain subsystems are nonstationary, unstable, constantly bombarded by sensory input, changing in functional dimension on interactions with other brain parts, and sustained by noise, yet they display a high degree of reliability and metastability in the proper conditions. Attempts to simulate brain dynamics with digital models encounter the limits expressed in numerical instabilities imposed by finite approximations, attractor crowding, collapse into quasiperiodic solutions, the lack of shadowing trajectories, and the curse of "infinite sensitivity to the initial conditions." Analog embodiments may take advantage of the use of continuous variables, highly parallel integrative operations, and reliance on internally generated noise that is not only unavoidable but essential for normal function.
机译:混沌动力学的最新发展已被低维,自主,平稳和无噪声的确定性模型所主导。大脑中的混乱来自大量微观神经元的突触相互作用,这些神经元相互刺激并相互约束,从而从微观失调中产生介观秩序。脑子系统是不稳定的,不稳定的,经常受到感觉输入的轰击,在与其他脑部相互作用时功能尺寸发生变化,并受到噪声的影响,但是它们在适当的条件下显示出高度的可靠性和亚稳定性。用数字模型模拟大脑动力学的尝试遇到了由有限逼近,吸引子拥挤,塌陷为拟周期解,缺乏阴影轨迹以及“对初始条件无限敏感”的诅咒所造成的数值不稳定性所表示的限制。模拟实施例可以利用连续变量的使用,高度并行的积分运算以及对内部产生的噪声的依赖,这不仅是不可避免的,而且对于正常功能是必不可少的。

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