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Linear and non-linear performance of transducer and pupil in Calliphora retinula cells.

机译:视神经细胞中换能器和瞳孔的线性和非线性性能。

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摘要

1. Intracellular recordings have been made from the blowfly (Calliphora erythrocephala) retinula cell; apart from the transducer mechanism, these cells also feature a pupil mechanism. 2. At several mean intensity levels, within the apparently linear range of response, frequency characteristics of amplitude and phase and responses to 'delta'-flashes and 'delta'-flash pairs have been obtained. 3. Fourier methods have shown these responses to be mutually compatible, confirming linearity in these circumstances. 4. Non-linear behaviour can be made to appear at the lower frequencies when the modulation depth is increased. 5. Non-linearities can also appear through application of the superposition test: a low frequency sine wave, modulated so as to elicit an apparently linear response, and a high frequence sine wave which does not give rise to non-linearity even at the highest modulation depths can, when superimposed, yield a greater response to the latter when situated at the minima of the former than at its maxima. 6. At frequencies above approximately 1 Hz these superposition non-linearities are attributed to the transducer mechanism gain control. Below this frequency the pupil mechanism takes part considerably in the retinula cell's total observed gain control: its characteristics remain yet to be cleared up. 7. The transducer's linear and non-linear properties fit in closely with those of the Fuortes-Hodgkin model which couples increases in gain and time constants. 8. The Fuortes-Hodgkin model will probably require some quantitative modifications in the originally treated case of Limulus, on account of its pupil. 9. Finally, the merits of Veringa's diffusion model, and the possibility of eventually joining this model with the Fuortes-Hodgkin one are pointed out briefly.
机译:1.从黄蝇(Calliphora erythrocephala)视网膜细胞中获得了细胞内记录;除了换能器机制外,这些单元还具有光瞳机制。 2.在几个平均强度水平上,在响应的线性范围内,已经获得了幅度和相位的频率特性,以及对“δ”闪烁和“δ”闪烁对的响应。 3.傅里叶方法显示这些响应是相互兼容的,从而在这些情况下确认了线性。 4.当增加调制深度时,可以使非线性行为出现在较低的频率上。 5.通过叠加测试也可能出现非线性:低频正弦波经过调制以引起明显的线性响应,而高频正弦波即使在最高频率下也不会引起非线性当叠加在前者的最小值处而不是其最大值处时,调制深度可以对后者产生更大的响应。 6.在大约1 Hz以上的频率上,这些叠加非线性归因于换能器机构增益控制。在此频率以下,瞳孔机制会大量参与视网膜细胞的总增益控制:其特性仍有待澄清。 7.传感器的线性和非线性特性与Fuortes-Hodgkin模型的增益和时间常数的增加紧密匹配。 8. Fuortes-Hodgkin模型由于其瞳孔,可能需要对最初治疗的mul病例进行一些定量修改。 9.最后,简要指出了Veringa扩散模型的优点,以及最终将该模型与Fuortes-Hodgkin模型相结合的可能性。

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    Leutscher-Hazelhoff, J T;

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  • 年度 1975
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