Single-Neuron Criticality Optimizes Analog Dendritic Computation
Leonardo L. Gollo, Osame Kinouchi, and Mauro Copelli

TL;DR
This paper models large dendritic trees as active media that operate near a critical phase transition, optimizing their ability to process complex stimuli through analog computation at the single-neuron level.
Contribution
It introduces a probabilistic cellular automaton model showing how non-deterministic dendritic spikes lead to a critical state, enhancing understanding of dendritic computation.
Findings
Dendritic arbors can undergo a phase transition to a self-sustained active state.
Neurons optimize stimulus discrimination at the critical point.
Dendritic computation is better described as analog near criticality.
Abstract
Neurons are thought of as the building blocks of excitable brain tissue. However, at the single neuron level, the neuronal membrane, the dendritic arbor and the axonal projections can also be considered an extended active medium. Active dendritic branchlets enable the propagation of dendritic spikes, whose computational functions, despite several proposals, remain an open question. Here we propose a concrete function to the active channels in large dendritic trees. By using a probabilistic cellular automaton approach, we model the input-output response of large active dendritic arbors subjected to complex spatio-temporal inputs and exhibiting non-stereotyped dendritic spikes. We find that, if dendritic spikes have a non-deterministic duration, the dendritic arbor can undergo a continuous phase transition from a quiescent to an active state, thereby exhibiting spontaneous and…
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