Rapid, interpretable data-driven models of neural dynamics using recurrent mechanistic models

Obtaining predictive models of a neural system is notoriously challenging. Detailed models suffer from excess model complexity and are difficult to fit efficiently. Simplified models must negotiate a tradeoff between tractability, predictive power, and ease of interpretation. We present a modeling paradigm for estimating predictive, mechanistic models of neurons and small circuits that navigates these issues using methods from systems theory. The key insight is that membrane currents can be modeled using two scalable system components optimized for learning: linear state space models, and nonlinear artificial neural networks. Combining these components, we construct two types of membrane currents: lumped currents, which are flexible, and data-driven conductance-based currents, which are interpretable. The resulting class of models-which we call recurrent mechanistic models (RMMs)-can be trained in a matter of seconds to minutes on intracellular recordings during an electrophysiology experiment, representing a step change in performance over previous approaches. As a proof-of-principle, we use RMMs to learn the dynamics of two groups of neurons, and their synaptic connections, in the Stomatogastric Ganglion, a well-known central pattern generator. Due to their reliability, efficiency, and interpretability, RMMs enable qualitatively new kinds of experiments using predictive models in closed-loop neurophysiology and online estimation of neural properties in living preparations.

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Publication Details

Journal
Proceedings of the National Academy of Sciences
Published
2025-08-04
DOI
https://doi.org/10.1073/pnas.2426916122
Citations
2
Primary Topic
Neural dynamics and brain function
Type
article
Field-Weighted Citation Impact
2.86

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article

Rapid, interpretable data-driven models of neural dynamics using recurrent mechanistic models

М. П. Иванова, Timothy O’Leary, Ekaterina Morozova, Eve Marder et al.
2 citations
Proceedings of the National Academy of Sciences
Neural dynamics and brain function
2.86
article

Rapid, interpretable data-driven models of neural dynamics using recurrent mechanistic models

М. П. Иванова, Timothy O’Leary, Ekaterina Morozova, Eve Marder, Thiago B. Burghi, Huaxinyu Wang
article en
2 citations

Abstract

Obtaining predictive models of a neural system is notoriously challenging. Detailed models suffer from excess model complexity and are difficult to fit efficiently. Simplified models must negotiate a tradeoff between tractability, predictive power, and ease of interpretation. We present a modeling paradigm for estimating predictive, mechanistic models of neurons and small circuits that navigates these issues using methods from systems theory. The key insight is that membrane currents can be modeled using two scalable system components optimized for learning: linear state space models, and nonlinear artificial neural networks. Combining these components, we construct two types of membrane currents: lumped currents, which are flexible, and data-driven conductance-based currents, which are interpretable. The resulting class of models-which we call recurrent mechanistic models (RMMs)-can be trained in a matter of seconds to minutes on intracellular recordings during an electrophysiology experiment, representing a step change in performance over previous approaches. As a proof-of-principle, we use RMMs to learn the dynamics of two groups of neurons, and their synaptic connections, in the Stomatogastric Ganglion, a well-known central pattern generator. Due to their reliability, efficiency, and interpretability, RMMs enable qualitatively new kinds of experiments using predictive models in closed-loop neurophysiology and online estimation of neural properties in living preparations.

Proceedings of the National Academy of SciencesVol. 122(32)
University of Cambridge (GB), Brandeis University (US)
Kavli Foundation, National Institute of Neurological Disorders and Stroke
Openalex Percentile: Top 9%
Neural dynamics and brain function
2.86
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