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A mechanism for generation of long-range synchronous fast oscillations in the cortex.

机译:一种在皮层中生成远程同步快速振荡的机制。

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Synchronous neuronal oscillations in the 30-70 Hz range, known as gamma oscillations, occur in the cortex of many species. This synchronization can occur over large distances, and in some cases over multiple cortical areas and in both hemispheres; it has been proposed to underlie the binding of several features into a single perceptual entity. The mechanism by which coherent oscillations are generated remains unclear, because they often show zero or near-zero phase lags over long distances, whereas much greater phase lags would be expected from the slow speed of axonal conduction. We have previously shown that interneuron networks alone can generate gamma oscillations; here we propose a simple model to explain how an interconnected chain of such networks can generate coherent oscillations. The model incorporates known properties of excitatory pyramidal cells and inhibitory interneurons; it predicts that when excitation of interneurons reaches a level sufficient to induce pairs of spikes in rapid succession (spike doublets), the network will generate gamma oscillations that are synchronized on a millisecond time-scale from one end of the chain to the other. We show that in rat hippocampal slices interneurons do indeed fire spike doublets under conditions in which gamma oscillations are synchronized over several millimetres, whereas they fire single spikes under other conditions. Thus, known properties of neurons and local synaptic circuits can account for tightly synchronized oscillations in large neuronal ensembles.
机译:在30-70 Hz范围内的同步神经元振荡(称为伽马振荡)发生在许多物种的皮层中。这种同步可能发生在很长的距离上,有时甚至发生在多个皮质区域以及两个半球。已经提出将几个特征绑定到单个感知实体中作为基础。产生相干振荡的机制仍然不清楚,因为它们通常在长距离上显示零或接近零的相位滞后,而轴突传导的慢速将带来更大的相位滞后。先前我们已经证明,单独的中间神经网络会产生伽马振荡。在这里,我们提出一个简单的模型来解释这种网络的互连链如何产生相干振荡。该模型结合了兴奋性锥体细胞和抑制性中间神经元的已知特性。它预测,当中间神经元的激发达到足以诱发快速连续的成对尖峰(尖峰双峰)的水平时,网络将生成伽马振荡,该振荡在毫秒级的时间范围内从链的一端到另一端同步。我们表明,在大鼠海马体切片中,中间神经元确实会在伽马振荡在几毫米的范围内同步的情况下激发双峰,​​而在其他条件下会激发单个峰。因此,神经元和局部突触回路的已知属性可以解释大型神经元集合中紧密同步的振荡。

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