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Random axon outgrowth and synaptic competition generate realistic connection lengths and filling fractions
BMC Neuroscience volume 10, Article number: P58 (2009)
On various spatial scales, from connectivity between individual neurons in Caenorhabditis elegans and rat visual cortex to connectivity between cortical areas in the mouse, macaque  and human brain, connection length distributions have very similar shapes, with a long flat tail representing the admixture of long-distance connections to mostly short-distance connections. Furthermore, not all potentially possible synapses are formed and only a fraction of axons (called filling fraction, ) establish synapses with spatially neighboring neurons.
Investigating local connectivity between individual neurons , we show that simple, random outgrowth of axons can reproduce distance-dependent connectivity as found in many neural systems. Experimentally observed filling fractions can also be generated by competition for free space at the dendritic tree; a model markedly different from previous explanations. In our simple model, which relies on fewer factors than previous approaches, the filling fraction can be determined by the ratio between axon collaterals and free target sites which we call competition factor. The modeled filling fraction decays exponentially with the competition factor. We derive experimentally testable predictions for the relation between filling fraction, average axonal length, and competition. Figure 1.
Simple models that assume a random axonal outgrowth and competition for target space can account for the experimentally found exponential decay in the connection length distribution and the filling fraction.
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We thank the EPSRC (EP/E002331/1) and the Royal Society (RG/2006/R2) for financial support.
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Kaiser, M., Hilgetag, C.C. & van Ooyen, A. Random axon outgrowth and synaptic competition generate realistic connection lengths and filling fractions. BMC Neurosci 10, P58 (2009) doi:10.1186/1471-2202-10-S1-P58
- Axon Outgrowth
- Individual Neuron
- Dendritic Tree
- Testable Prediction
- Filling Fraction