Sakai H M, Naka K, Korenberg M J
National Institute for Basic Biology, Okazaki, Japan.
Vis Neurosci. 1988;1(3):287-96. doi: 10.1017/s0952523800001942.
In 1827, plant biologist Robert Brown discovered what is known as Brownian motion, a class of chaos. Formal derivative of Brownian motion is Gaussian white-noise. In 1938, Norbert Wiener proposed to use the Gaussian white-noise as an input probe to identify a system by a series of orthogonal functionals known as the Wiener G-functionals. White-noise analysis is uniquely suited for studying the response dynamics of retinal neurons because (1) white-noise light stimulus is a modulation around a mean luminance, as are the natural photic inputs, and it is a highly efficient input; and (2) the analysis defines the response dynamics and can be extended to spike trains, the final output of the retina. Demonstrated here are typical examples and results from applications of white-noise analysis to a visual system.
1827年,植物生物学家罗伯特·布朗发现了所谓的布朗运动,这是一种混沌现象。布朗运动的形式导数是高斯白噪声。1938年,诺伯特·维纳提出使用高斯白噪声作为输入探针,通过一系列被称为维纳G泛函的正交泛函来识别系统。白噪声分析特别适合于研究视网膜神经元的反应动力学,原因如下:(1)白噪声光刺激是围绕平均亮度的调制,自然光输入也是如此,并且它是一种高效的输入;(2)该分析定义了反应动力学,并且可以扩展到视网膜的最终输出——脉冲序列。这里展示的是白噪声分析应用于视觉系统的典型示例和结果。