arXiv:2507.15274cs.LG2025-07被引 5

用时序基函数模型实现快速精准的神经闭环刺激预测。

Temporal Basis Function Models for Closed-Loop Neural Stimulation

  • 提出时序基函数模型,高效建模光遗传刺激对脑电活动的影响。
  • 单次试验即可预测局部场电位响应,训练仅需2-4分钟,延迟低至0.2毫秒。
  • 适合临床闭环刺激开发,尤其适用于样本少、实时性要求高的场景。

闭环神经刺激为帕金森病等神经系统疾病提供新疗法,但尚不明确人工智能能否个性化定制刺激方案或发现新疗法。当前面临样本效率低、训练时间长、环路延迟高等挑战。本文提出时序基函数模型(TBFMs)解决上述问题,以兴奋性光遗传刺激为应用场景。在两只非人灵长类动物中,该模型实现了单次试验下对局部场电位(LFPs)的时空前向预测。通过模拟验证,TBFMs可实现闭环刺激,引导神经活动趋向目标模式。模型结构简单,支持高效采样、快速训练(2-4分钟),在桌面CPU上延迟仅0.2毫秒。在40个已发表的光遗传刺激数据会话中,每会话仅需15-20分钟数据即可建模剩余部分。其预测精度媲美需数小时训练的非线性动力系统模型,优于线性状态空间模型。模拟结果表明,该模型能成功控制神经回路。本方法初步弥合复杂AI建模与临床闭环刺激协议开发之间的转化鸿沟。

原文摘要 · Abstract (English)

Closed-loop neural stimulation provides novel therapies for neurological diseases such as Parkinson's disease (PD), but it is not yet clear whether artificial intelligence (AI) techniques can tailor closed-loop stimulation to individual patients or identify new therapies. Progress requires us to address a number of translational issues, including sample efficiency, training time, and minimizing loop latency such that stimulation may be shaped in response to changing brain activity. We propose temporal basis function models (TBFMs) to address these difficulties, and explore this approach in the context of excitatory optogenetic stimulation. We demonstrate the ability of TBF models to provide a single-trial, spatiotemporal forward prediction of the effect of optogenetic stimulation on local field potentials (LFPs) measured in two non-human primates. We further use simulations to demonstrate the use of TBF models for closed-loop stimulation, driving neural activity towards target patterns. The simplicity of TBF models allow them to be sample efficient, rapid to train (2-4min), and low latency (0.2ms) on desktop CPUs. We demonstrate the model on 40 sessions of previously published excitatory optogenetic stimulation data. For each session, the model required 15-20min of data collection to successfully model the remainder of the session. It achieved a prediction accuracy comparable to a baseline nonlinear dynamical systems model that requires hours to train, and superior accuracy to a linear state-space model. In our simulations, it also successfully allowed a closed-loop stimulator to control a neural circuit. Our approach begins to bridge the translational gap between complex AI-based approaches to modeling dynamical systems and the vision of using such forward prediction models to develop novel, clinically useful closed-loop stimulation protocols.

闭环刺激光遗传时序建模神经工程

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