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When invisible noise obscures the signal: the consequences of nonlinearity in motion detection

机译:当看不见的噪声使信号模糊时:运动检测中的非线性后果

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Many models of neural processing consist of series of linear-nonlinear cascades, where at each stage inputs are pooled linearly and then undergo a nonlinearity such as squaring. One example is the motion energy model, the standard model of motion detection in animals from beetles to humans. Despite the energy model's nonlinearity, linear system analysis continues to be successfully applied in motion perception, as well as in other domains of visual neuroscience such as contrast and disparity. A critical assumption of many linear systems approaches is that noise injected at a frequency to which a sensory system does not respond has no effect on the system's ability to detect a signal. Even simple nonlinearities, as used in the energy model, mean that this assumption does not necessarily hold. We show that when early spatial filtering is lowpass, as in insect vision, the nonlinear nature of the energy model predicts that motion detection will be impaired by "invisible"' noise, i.e. noise at a frequency that elicits no response from the animal when presented on its own as a signal. We confirm this surprising prediction using the optomotor response of the praying mantis Sphodromantis lineola. Conversely when early filtering is spatially bandpass, as in mammalian vision, the effect does not occur and invisible noise has no effect. This means that masking techniques, which examine what frequencies of noise impair the detection of a signal, are able to reveal the sensitivity of motion channels in mammals but not insects. Thus, although the computations extracting motion have the same structure in both insects and mammals, differences in the early stages of visual processing produces radically different responses to noise. Counter-intuitive effects such as masking by invisible noise may occur in neural circuits wherever a nonlinearity is followed by a difference operation.
机译:神经处理的许多模型都由一系列线性-非线性级联组成,其中在每个阶段,线性地合并输入,然后进行平方等非线性处理。一个例子是运动能量模型,这是从甲虫到人类的动物运动检测的标准模型。尽管能量模型具有非线性,但线性系统分析仍继续成功地应用于运动感知以及视觉神经科学的其他领域,例如对比度和视差。许多线性系统方法的一个关键假设是,以感觉系统不响应的频率注入的噪声不会影响系统检测信号的能力。甚至在能量模型中使用的简单非线性也意味着该假设不一定成立。我们表明,当早期空间滤波是低通的时,如在昆虫视觉中一样,能量模型的非线性性质预示着运动检测将受到“不可见”噪声的损害,即出现时不会引起动物响应的频率的噪声单独作为信号。我们使用螳螂鳞球菌的光动反应来证实这一令人惊讶的预测。相反,当早期过滤在空间上是带通的时,如在哺乳动物的视野中,则不会发生这种影响,并且看不见的噪声也不会产生影响。这意味着掩盖技术可以检查哺乳动物的运动通道的灵敏度,而不能探测昆虫的运动通道的灵敏度,该掩盖技术可以检查哪些噪声的频率会影响信号的检测。因此,尽管提取运动的计算在昆虫和哺乳动物中都具有相同的结构,但是视觉处理早期阶段的差异产生了对噪声的根本不同的响应。在非线性电路之后进行差分运算的神经电路中,可能会出现反直观效果,例如被不可见噪声掩盖。

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