2018
DOI: 10.1038/s41467-018-04537-6
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Concurrence of form and function in developing networks and its role in synaptic pruning

Abstract: A fundamental question in neuroscience is how structure and function of neural systems are related. We study this interplay by combining a familiar auto-associative neural network with an evolving mechanism for the birth and death of synapses. A feedback loop then arises leading to two qualitatively different types of behaviour. In one, the network structure becomes heterogeneous and dissasortative, and the system displays good memory performance; furthermore, the structure is optimised for the particular memo… Show more

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Cited by 20 publications
(36 citation statements)
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“…Taking the local probabilities to be normalized over the network, the number of edges that are added and removed at each time t depends only on the global probabilities u (κ( t )) and d (κ( t )). In this way, they determine the temporal evolution of the mean connectivity κ( t ), whereas the local probabilities π( I i ) and η( I i ) characterize the second order statistics of the network structure, such as the variance of the degree distribution or the degree-degree correlations, as we show below (see also Millán et al, 2018a). These definitions allow us to simulate the dynamics of the system via a Monte Carlo method (in particular, we make use here of the BKL algorithm Bortz et al, 1975) as follows.…”
Section: Model and Methodsmentioning
confidence: 77%
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“…Taking the local probabilities to be normalized over the network, the number of edges that are added and removed at each time t depends only on the global probabilities u (κ( t )) and d (κ( t )). In this way, they determine the temporal evolution of the mean connectivity κ( t ), whereas the local probabilities π( I i ) and η( I i ) characterize the second order statistics of the network structure, such as the variance of the degree distribution or the degree-degree correlations, as we show below (see also Millán et al, 2018a). These definitions allow us to simulate the dynamics of the system via a Monte Carlo method (in particular, we make use here of the BKL algorithm Bortz et al, 1975) as follows.…”
Section: Model and Methodsmentioning
confidence: 77%
“…The idea has been efficiently developed in the field of adaptive networks , in which a sort of coupling feedback loop sets in between the network dynamic activity and its topological structure. Outstanding phenomena then emerge, including self-organization into complex topologies that exhibit robust dynamics, spontaneous differentiation of the nodes, or complex mutual dynamics in both activity and topology, in any case mimicking many different conditions in nature (Bullmore and Sporns, 2009; Sayama et al, 2013; Millán et al, 2018a). This framework has revealed quite useful to understand fundamental questions concerning mammal brains, e.g., how structural and functional properties relate to each other both at the level of models involving sets of neurons and synapses and at the coarse-grained scale of connectomes and functional nets which is captured by imaging techniques (Bullmore and Sporns, 2009).…”
Section: Introductionmentioning
confidence: 99%
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