Literature DB >> 3154801

White-noise analysis in visual neuroscience.

H M Sakai1, K Naka, M J Korenberg.   

Abstract

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.

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Year:  1988        PMID: 3154801     DOI: 10.1017/s0952523800001942

Source DB:  PubMed          Journal:  Vis Neurosci        ISSN: 0952-5238            Impact factor:   3.241


  21 in total

1.  Adaptation to temporal contrast in primate and salamander retina.

Authors:  D Chander; E J Chichilnisky
Journal:  J Neurosci       Date:  2001-12-15       Impact factor: 6.167

2.  Functional asymmetries in ON and OFF ganglion cells of primate retina.

Authors:  E J Chichilnisky; Rachel S Kalmar
Journal:  J Neurosci       Date:  2002-04-01       Impact factor: 6.167

3.  Suppressive mechanisms in monkey V1 help to solve the stereo correspondence problem.

Authors:  Seiji Tanabe; Ralf M Haefner; Bruce G Cumming
Journal:  J Neurosci       Date:  2011-06-01       Impact factor: 6.167

4.  The mapping of visual space by identified large second-order neurons in the dragonfly median ocellus.

Authors:  Richard Berry; Gert Stange; Robert Olberg; Joshua van Kleef
Journal:  J Comp Physiol A Neuroethol Sens Neural Behav Physiol       Date:  2006-06-08       Impact factor: 1.836

5.  Asymptotic approach of generalized orthogonal functional expansions to Wiener kernels.

Authors:  J D Victor
Journal:  Ann Biomed Eng       Date:  1991       Impact factor: 3.934

6.  Filter characteristics of cercal afferents in the cockroach.

Authors:  Y Kondoh; T Arima; J Okuma; Y Hasegawa
Journal:  J Comp Physiol A       Date:  1991-12       Impact factor: 1.836

Review 7.  The identification of nonlinear biological systems: Wiener kernel approaches.

Authors:  M J Korenberg; I W Hunter
Journal:  Ann Biomed Eng       Date:  1990       Impact factor: 3.934

Review 8.  Refractoriness and neural precision.

Authors:  M J Berry; M Meister
Journal:  J Neurosci       Date:  1998-03-15       Impact factor: 6.167

9.  The identification of nonlinear biological systems: Volterra kernel approaches.

Authors:  M J Korenberg; I W Hunter
Journal:  Ann Biomed Eng       Date:  1996 Mar-Apr       Impact factor: 3.934

10.  Ideal observer analysis of signal quality in retinal circuits.

Authors:  Robert G Smith; Narender K Dhingra
Journal:  Prog Retin Eye Res       Date:  2009-05-13       Impact factor: 21.198

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