{"title":"空间导航海马-基底神经节相互作用的动力学建模","authors":"Haobin Wei , Lining Yin , Songan Hou , Ying Yu , Qingyun Wang","doi":"10.1016/j.chaos.2025.117014","DOIUrl":null,"url":null,"abstract":"<div><div>Coordinated interactions between the hippocampus and basal ganglia are known to support navigational decision-making, yet their precise collaborative mechanisms remain elusive. Based on biological theories, this study establishes a hippocampal-basal ganglia circuit model for navigation. Unlike existing neural reinforcement learning models, the proposed model aims to investigate how the interaction between the hippocampus and basal ganglia influences navigation. The model incorporates spike-timing-dependent plasticity (STDP) and dopamine-mediated reinforcement learning, enabling the hippocampal module to learn environments and retain goal memories in an allocentric (world-centered) coordinate system. Additionally, it integrates a cortico-basal ganglia network to address choice conflicts. This network receives egocentric (self-centered) landmark inputs and establishes stimulus-action associations through synaptic plasticity. By combining the hippocampus’s spatial representation and the basal ganglia’s action selection strategy, the model simulates the decision-making process from spatial learning to motor execution. Furthermore, the model successfully reproduces rodent navigation behaviors in Morris water maze and plus maze paradigms, demonstrating lesion-induced deficits matching biological observations. Finally, validation through mobile robot navigation task confirms physical realizability. The model demonstrates biological plausibility, mechanistically explaining how action sequences are generated during biological navigation. 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引用次数: 0
摘要
众所周知,海马体和基底神经节之间的协调相互作用支持导航决策,但它们的精确协作机制仍然难以捉摸。本研究以生物学理论为基础,建立海马-基底节区导航回路模型。与现有的神经强化学习模型不同,该模型旨在研究海马和基底神经节之间的相互作用如何影响导航。该模型结合了spike- time -dependent plasticity (STDP)和多巴胺介导的强化学习,使海马体模块能够在非中心(以世界为中心)的坐标系中学习环境和保留目标记忆。此外,它整合了皮质-基底神经节网络来解决选择冲突。该网络接受以自我为中心的里程碑输入,并通过突触可塑性建立刺激-行动联系。该模型结合海马的空间表征和基底神经节的动作选择策略,模拟了从空间学习到运动执行的决策过程。此外,该模型成功再现了Morris水迷宫和加迷宫范式中啮齿动物的导航行为,证明了损伤引起的缺陷与生物学观察相匹配。最后通过移动机器人导航任务验证物理可实现性。该模型展示了生物学上的合理性,从机制上解释了生物导航过程中动作序列是如何产生的。它为理解导航行为的神经基础提供了一个新的计算视角。
Dynamical modeling of hippocampal-basal ganglia interactions for spatial navigation
Coordinated interactions between the hippocampus and basal ganglia are known to support navigational decision-making, yet their precise collaborative mechanisms remain elusive. Based on biological theories, this study establishes a hippocampal-basal ganglia circuit model for navigation. Unlike existing neural reinforcement learning models, the proposed model aims to investigate how the interaction between the hippocampus and basal ganglia influences navigation. The model incorporates spike-timing-dependent plasticity (STDP) and dopamine-mediated reinforcement learning, enabling the hippocampal module to learn environments and retain goal memories in an allocentric (world-centered) coordinate system. Additionally, it integrates a cortico-basal ganglia network to address choice conflicts. This network receives egocentric (self-centered) landmark inputs and establishes stimulus-action associations through synaptic plasticity. By combining the hippocampus’s spatial representation and the basal ganglia’s action selection strategy, the model simulates the decision-making process from spatial learning to motor execution. Furthermore, the model successfully reproduces rodent navigation behaviors in Morris water maze and plus maze paradigms, demonstrating lesion-induced deficits matching biological observations. Finally, validation through mobile robot navigation task confirms physical realizability. The model demonstrates biological plausibility, mechanistically explaining how action sequences are generated during biological navigation. It provides a novel computational perspective for understanding the neural basis of navigational behavior.
期刊介绍:
Chaos, Solitons & Fractals strives to establish itself as a premier journal in the interdisciplinary realm of Nonlinear Science, Non-equilibrium, and Complex Phenomena. It welcomes submissions covering a broad spectrum of topics within this field, including dynamics, non-equilibrium processes in physics, chemistry, and geophysics, complex matter and networks, mathematical models, computational biology, applications to quantum and mesoscopic phenomena, fluctuations and random processes, self-organization, and social phenomena.