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Heteroclinic Contours in Neural Ensembles and the Winnerless Competition Principle

机译:神经系统中的异宿轮廓与无赢家竞争   原理

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摘要

The ability of nonlinear dynamical systems to process incoming information isa key problem of many fundamental and applied sciences. Information processingby computation with attractors (steady states, limit cycles and strangeattractors) has been a subject of many publications. In this paper we discuss anew direction in information dynamics based on neurophysiological experimentsthat can be applied for the explanation and prediction of many phenomena inliving biological systems and for the design of new paradigms in neuralcomputation. This new concept is the Winnerless Competition (WLC) principle.The main point of this principle is the transformation of the incoming identityor spatial inputs into identity-temporal output based on the intrinsicswitching dynamics of the neural system. In the presence of stimuli thesequence of the switching, whose geometrical image in the phase space is aheteroclinic contour, uniquely depends on the incoming information. The keyproblem in the realization of the WLC principle is the robustness against noiseand, simultaneously, the sensitivity of the switching to the incoming input. Inthis paper we prove two theorems about the stability of the sequentialswitching and give several examples of WLC networks that illustrate thecoexistence of sensitivity and robustness.
机译:非线性动力学系统处理传入信息的能力是许多基础科学和应用科学的关键问题。通过利用吸引子(稳态,极限环和吸引子)进行计算来进行信息处理已成为许多出版物的主题。在本文中,我们讨论了基于神经生理学实验的信息动力学的新方向,该方向可用于解释和预测许多与生物系统有关的现象,并可用于设计神经计算的新范例。这个新概念是无胜者竞争(WLC)原理,该原理的要点是基于神经系统的内在转换动力学,将传入的身份或空间输入转化为身份-时间输出。在存在刺激的情况下,切换的频率(其在相空间中的几何图像为非斜面轮廓)唯一取决于输入的信息。实现WLC原理的关键问题是抗噪声的鲁棒性,以及同时切换到输入输入的灵敏度。在本文中,我们证明了有关顺序切换稳定性的两个定理,并给出了一些WLC网络示例,这些示例说明了灵敏度和鲁棒性的共存。

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