Exploring the role of synaptic plasticity in the frequency-dependent complexity domain.

IF 2.7 2区 数学 Q1 MATHEMATICS, APPLIED
Chaos Pub Date : 2025-02-01 DOI:10.1063/5.0239820
Monserrat Pallares Di Nunzio, Juan Martín Tenti, Marcelo Arlego, Osvaldo A Rosso, Fernando Montani
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引用次数: 0

Abstract

The involvement of the neocortex in memory processes depends on neuronal plasticity, the ability to restructure inter-neuronal connections, which is essential for learning and long-term memory. Understanding these mechanisms is crucial for advancing early diagnosis and treatment of cognitive disorders such as Parkinson's, epilepsy, and Alzheimer's disease. This study explores a neuronal model with expanded populations, using information-theoretic cues to uncover dynamics underlying plasticity. By employing Bandt-Pompe's entropy-complexity (H×C) and Fisher entropy-information (H×F) planes, hidden patterns in neuronal activity are revealed. These methodologies are particularly suitable for analyzing nonlinear dynamics and causal relationships in time series. In addition, the Hénon map is applied to capture nonlinear behaviors, such as neural firing, highlighting the trade-off between stability and unpredictability in neural networks. Our approach integrates local field potential and intracranial electroencephalograms' data in multiple frequency bands, connecting computational models with experimental evidence. By addressing higher-order interactions, such as action potential triplets, this work advances the understanding of synaptic adjustments and their implications for neuronal complexity and cognitive disorders.

探索突触可塑性在频率相关复杂性领域中的作用。
新皮层参与记忆过程取决于神经元的可塑性,即重建神经元间连接的能力,这对学习和长期记忆至关重要。了解这些机制对于推进帕金森病、癫痫和阿尔茨海默病等认知障碍的早期诊断和治疗至关重要。本研究探索了一个具有扩展种群的神经元模型,使用信息论线索揭示可塑性背后的动力学。通过使用Bandt-Pompe的熵复杂度(H×C)和Fisher熵信息(H×F)平面,揭示了神经元活动中隐藏的模式。这些方法特别适合于分析时间序列中的非线性动力学和因果关系。此外,hsamnon映射被应用于捕捉非线性行为,例如神经放电,突出了神经网络中稳定性和不可预测性之间的权衡。我们的方法整合了多个频段的局部场电位和颅内脑电图数据,将计算模型与实验证据联系起来。通过解决高阶相互作用,如动作电位三联体,这项工作促进了对突触调节及其对神经元复杂性和认知障碍的影响的理解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Chaos
Chaos 物理-物理:数学物理
CiteScore
5.20
自引率
13.80%
发文量
448
审稿时长
2.3 months
期刊介绍: Chaos: An Interdisciplinary Journal of Nonlinear Science is a peer-reviewed journal devoted to increasing the understanding of nonlinear phenomena and describing the manifestations in a manner comprehensible to researchers from a broad spectrum of disciplines.
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