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Albert Compte
Researcher at University of Barcelona
Publications - 99
Citations - 6707
Albert Compte is an academic researcher from University of Barcelona. The author has contributed to research in topics: Working memory & Spatial memory. The author has an hindex of 34, co-authored 96 publications receiving 5763 citations. Previous affiliations of Albert Compte include Tel Aviv University & Spanish National Research Council.
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Synaptic Mechanisms and Network Dynamics Underlying Spatial Working Memory in a Cortical Network Model
TL;DR: A network model endowed with a columnar architecture and based on the physiological properties of cortical neurons and synapses finds that recurrent synaptic excitation should be primarily mediated by NMDA receptors, and that overall recurrent synaptic interactions should be dominated by inhibition.
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Cellular and network mechanisms of slow oscillatory activity (<1 Hz) and wave propagations in a cortical network model.
TL;DR: A biophysical network model for the slow oscillations observed in vitro that reproduces the single neuron behaviors and collective network firing patterns in control as well as under pharmacological manipulations is presented and is shown to switch the network to tonic firing, thus simulating a transition to the waking state.
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Theory of the electrochemical impedance of anomalous diffusion
Juan Bisquert,Albert Compte +1 more
TL;DR: In this article, a physically grounded framework is provided for the behavior Z(iω)∝( iω)−β/2 (0<β<2), thus generalising the Warburg impedance (β=1).
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Bump attractor dynamics in prefrontal cortex explains behavioral precision in spatial working memory
TL;DR: In this article, the authors analyzed monkey data and found model-derived predictive relationships between the variability of prefrontal activity in the delay and the fine details of recalled spatial location, as evident in trial-to-trial imprecise oculomotor responses.
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The generalized Cattaneo equation for the description of anomalous transport processes
Albert Compte,Ralf Metzler +1 more
TL;DR: In this paper, the Cattaneo equation is generalized to describe anomalous transport and three possible generalizations are proposed, each one supported by a different scheme: continuous time random walks, non-local transport theory, and delayed flux-force relation.