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Derivative of Gaussian functions as receptive field models for disparity sensitive neurons of the visual cortex

机译:高斯函数导数作为视皮层视差敏感神经元的感受野模型

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Non-symmetric Gabor functions are particularly useful neurophysiologic models of simple cell receptive fields which respond to disparity characteristics of visual stimuli. The left and right visual channels of these simple cell have receptive field profiles which are phase-shifted alterations of the same one-dimensional Gabor function. These profiles resemble derivative of Gaussian (DOG) functions, although DOG functions have never been evaluated using neurophysiologic data from disparity sensitive neurons. Here the authors demonstrate (a) the space frequency response characteristics of DOG functions as a model of a single receptive field, and (b) the space-frequency response characteristics of the combinations of two same-order DOG functions as a model of a simple cell disparity neuron which combine left and right receptive fields. Combining left and right visual fields in four different ways resulted in two characteristic patterns for both even and odd ordered derivatives. Each pattern appeared to be useful, in a different way, for detecting disparity information. These results suggest that DOG functions can be used to produce a set of equations for detecting disparity information.
机译:非对称Gabor功能是简单细胞接受域的特别有用的神经生理学模型,可响应视觉刺激的视差特征。这些简单细胞的左右视觉通道具有感受野特征,它们是相同一维Gabor函数的相移变化。尽管从未使用视差敏感神经元的神经生理学数据评估过DOG功能,但这些配置文件类似于高斯(DOG)函数的导数。在这里,作者证明了(a)DOG的空间频率响应特性作为一个单一接收场的模型,并且(b)两个相同阶数DOG函数的组合的空间频率响应特性作为一个简单的模型。细胞差异神经元,结合了左,右感受野。以四种不同方式组合左视野和右视野,导致偶数和奇数导数的两种特征模式。每种模式似乎都以不同的方式用于检测视差信息。这些结果表明,DOG函数可用于生成一组用于检测视差信息的方程式。

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