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Tiberiu Teşileanu1, Siavash Golkar2, Samaneh Nasiri3

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The brain segments time series signals using two new biologically plausible algorithms. These methods accurately identify changes in signal dynamics, even without full system knowledge, aiding in understanding neural processing.

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Area of Science:

  • Computational Neuroscience
  • Time Series Analysis
  • Machine Learning

Background:

  • The brain processes continuous sensory streams to infer underlying environmental dynamics.
  • Identifying changes in these dynamics (segmentation) is crucial for extracting behaviorally relevant information.
  • Existing methods may not be biologically plausible due to computational demands or reliance on global information.

Purpose of the Study:

  • To develop and evaluate biologically plausible algorithms for time series segmentation based on dynamic changes.
  • To address the challenge of segmenting signals in a streaming setting with local learning rules.
  • To offer solutions applicable to brain regions with and without feedback connections.

Main Methods:

  • A model-based algorithm derived from optimizing a mixture of autoregressive processes, utilizing prediction error feedback.
  • A model-free algorithm employing a running estimate of signal autocorrelation for segmentation, suitable for systems lacking feedback.
  • Testing algorithms on synthetic autoregressive data with piecewise-constant parameters and real-world voice recordings.

Main Results:

  • Both algorithms demonstrated high accuracy in segmenting time series signals with changing dynamics.
  • Performance was comparable to oracle methods that assume knowledge of ground-truth model parameters.
  • The model-free approach proved effective in scenarios lacking feedback mechanisms.

Conclusions:

  • Biologically plausible algorithms can effectively perform time series segmentation based on dynamic shifts.
  • These methods offer a framework for understanding neural signal processing and can be applied in various biological contexts.
  • The developed algorithms provide practical tools for analyzing dynamic time series data.