University of Bordeaux, CNRS, IMN, Bordeaux, France.
University of Bordeaux, INRIA, IMN, Bordeaux, France.
Elife. 2024 Feb 14;12:RP87356. doi: 10.7554/eLife.87356.
Neurostimulation of the hippocampal formation has shown promising results for modulating memory but the underlying mechanisms remain unclear. In particular, the effects on hippocampal theta-nested gamma oscillations and theta phase reset, which are both crucial for memory processes, are unknown. Moreover, these effects cannot be investigated using current computational models, which consider theta oscillations with a fixed amplitude and phase velocity. Here, we developed a novel computational model that includes the medial septum, represented as a set of abstract Kuramoto oscillators producing a dynamical theta rhythm with phase reset, and the hippocampal formation, composed of biophysically realistic neurons and able to generate theta-nested gamma oscillations under theta drive. We showed that, for theta inputs just below the threshold to induce self-sustained theta-nested gamma oscillations, a single stimulation pulse could switch the network behavior from non-oscillatory to a state producing sustained oscillations. Next, we demonstrated that, for a weaker theta input, pulse train stimulation at the theta frequency could transiently restore seemingly physiological oscillations. Importantly, the presence of phase reset influenced whether these two effects depended on the phase at which stimulation onset was delivered, which has practical implications for designing neurostimulation protocols that are triggered by the phase of ongoing theta oscillations. This novel model opens new avenues for studying the effects of neurostimulation on the hippocampal formation. Furthermore, our hybrid approach that combines different levels of abstraction could be extended in future work to other neural circuits that produce dynamical brain rhythms.
海马体的神经刺激在调节记忆方面显示出了有前景的效果,但潜在的机制仍不清楚。特别是,对于海马体θ嵌套γ振荡和θ相位重置的影响,这两者对于记忆过程都至关重要,目前还不清楚。此外,这些影响无法通过当前的计算模型来研究,因为这些模型认为θ振荡具有固定的幅度和相位速度。在这里,我们开发了一种新的计算模型,该模型包含了中隔核,它被表示为一组抽象的 Kuramoto 振荡器,产生具有相位重置的动态θ节律,以及海马体,它由生物物理上逼真的神经元组成,能够在θ驱动下产生θ嵌套γ振荡。我们表明,对于刚刚低于诱导自维持θ嵌套γ振荡的阈值的θ输入,单个刺激脉冲可以将网络行为从非振荡状态切换到产生持续振荡的状态。接下来,我们证明,对于较弱的θ输入,在θ频率下进行脉冲串刺激可以暂时恢复看似生理的振荡。重要的是,相位重置的存在影响了这两种效果是否取决于刺激开始时的相位,这对于设计由正在进行的θ振荡相位触发的神经刺激方案具有实际意义。这个新模型为研究神经刺激对海马体的影响开辟了新的途径。此外,我们的混合方法结合了不同层次的抽象,可以在未来的工作中扩展到产生动态脑节律的其他神经回路。