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Embedding multiple trajectories in simulated recurrent neural networks in a self-organizing manner
1Department of Mathematics and Neurobiology, University of California, Los Angeles, Los Angeles, California 90095, USA.
Summary
A new unsupervised learning rule, presynaptic-dependent scaling (PSD), enables recurrent neural networks to generate complex, stable neural dynamics. This method allows networks to embed multiple distinct neural trajectories, crucial for sophisticated computation.
Area of Science:
- Computational neuroscience
- Neural network modeling
- Synaptic plasticity
Background:
- Recurrent neural networks are vital for cortical computation due to complex dynamics.
- Understanding synaptic learning rules is key to stable neural trajectory formation.
- Existing models lack rules for embedding multiple, distinct neural pathways.
Purpose of the Study:
- Investigate unsupervised learning rules for recurrent networks.
- Achieve stable, sparse, and multi-trajectory neural activity.
- Develop methods to quantify network structure and dynamics.
Main Methods:
- Proposed and tested presynaptic-dependent scaling (PSD), an unsupervised learning rule.
- Developed a recurrence index to quantify network structure.
- Trained recurrent networks with single and multiple input patterns.
- Examined the combined effects of PSD and spike-timing-dependent plasticity (STDP).
Main Results:
- PSD successfully generated networks with stable, propagating activity, avoiding runaway excitation.
- Training with multiple patterns embedded multiple non-overlapping neural trajectories.
- Network recurrence increased with the number of training patterns.
- Parallel PSD and STDP enhanced trajectory incorporation and stability but shortened trajectory duration.
Conclusions:
- Presynaptic-dependent scaling is a viable learning rule for creating self-organizing recurrent networks with multiple embedded trajectories.
- The developed recurrence index quantifies network structural complexity.
- Findings offer insights into self-organizing principles for complex neural computation.
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