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      The Dynamic Brain: From Spiking Neurons to Neural Masses and Cortical Fields

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          Abstract

          The cortex is a complex system, characterized by its dynamics and architecture, which underlie many functions such as action, perception, learning, language, and cognition. Its structural architecture has been studied for more than a hundred years; however, its dynamics have been addressed much less thoroughly. In this paper, we review and integrate, in a unifying framework, a variety of computational approaches that have been used to characterize the dynamics of the cortex, as evidenced at different levels of measurement. Computational models at different space–time scales help us understand the fundamental mechanisms that underpin neural processes and relate these processes to neuroscience data. Modeling at the single neuron level is necessary because this is the level at which information is exchanged between the computing elements of the brain; the neurons. Mesoscopic models tell us how neural elements interact to yield emergent behavior at the level of microcolumns and cortical columns. Macroscopic models can inform us about whole brain dynamics and interactions between large-scale neural systems such as cortical regions, the thalamus, and brain stem. Each level of description relates uniquely to neuroscience data, from single-unit recordings, through local field potentials to functional magnetic resonance imaging (fMRI), electroencephalogram (EEG), and magnetoencephalogram (MEG). Models of the cortex can establish which types of large-scale neuronal networks can perform computations and characterize their emergent properties. Mean-field and related formulations of dynamics also play an essential and complementary role as forward models that can be inverted given empirical data. This makes dynamic models critical in integrating theory and experiments. We argue that elaborating principled and informed models is a prerequisite for grounding empirical neuroscience in a cogent theoretical framework, commensurate with the achievements in the physical sciences.

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          Most cited references185

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          Cellular basis of working memory

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            Voltage oscillations in the barnacle giant muscle fiber.

            Barnacle muscle fibers subjected to constant current stimulation produce a variety of types of oscillatory behavior when the internal medium contains the Ca++ chelator EGTA. Oscillations are abolished if Ca++ is removed from the external medium, or if the K+ conductance is blocked. Available voltage-clamp data indicate that the cell's active conductance systems are exceptionally simple. Given the complexity of barnacle fiber voltage behavior, this seems paradoxical. This paper presents an analysis of the possible modes of behavior available to a system of two noninactivating conductance mechanisms, and indicates a good correspondence to the types of behavior exhibited by barnacle fiber. The differential equations of a simple equivalent circuit for the fiber are dealt with by means of some of the mathematical techniques of nonlinear mechanics. General features of the system are (a) a propensity to produce damped or sustained oscillations over a rather broad parameter range, and (b) considerable latitude in the shape of the oscillatory potentials. It is concluded that for cells subject to changeable parameters (either from cell to cell or with time during cellular activity), a system dominated by two noninactivating conductances can exhibit varied oscillatory and bistable behavior.
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              Dynamics of pattern formation in lateral-inhibition type neural fields.

              S Amari (1977)
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                Author and article information

                Contributors
                Role: Editor
                Journal
                PLoS Comput Biol
                plos
                ploscomp
                PLoS Computational Biology
                Public Library of Science (San Francisco, USA )
                1553-734X
                1553-7358
                August 2008
                August 2008
                29 August 2008
                : 4
                : 8
                : e1000092
                Affiliations
                [1 ]Institució Catalana de Recerca i Estudis Avançats (ICREA), Universitat Pompeu Fabra, Department of Technology, Computational Neuroscience, Barcelona, Spain
                [2 ]Theoretical Neuroscience Group, Institut Sciences de Mouvement, Marseille, France
                [3 ]Center for Complex Systems and Brain Sciences, Department of Physics, Florida Atlantic University, Boca, Florida, United States of America
                [4 ]School of Physics, University of Sydney, Sydney, New South Wales, Australia
                [5 ]Brain Dynamics Center, Westmead Millennium Institute, Westmead Hospital and University of Sydney, Westmead, New South Wales, Australia
                [6 ]Faculty of Medicine, University of Sydney, Sydney, New South Wales, Australia
                [7 ]School of Psychiatry, University of New South Wales, Sydney, and The Black Dog Institute, Randwick, New South Wales, Australia
                [8 ]School of Physics, University of Sydney, Sydney, New South Wales, Australia
                [9 ]Wellcome Trust Centre for Neuroimaging, University College London, London, United Kingdom
                Indiana University, United States of America
                Author notes
                Article
                07-PLCB-RV-0726R2
                10.1371/journal.pcbi.1000092
                2519166
                18769680
                fdb21233-ad0b-4fcc-827b-e3d66da3b679
                Deco et al. This is an open-access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.
                History
                Page count
                Pages: 35
                Categories
                Review

                Quantitative & Systems biology
                Quantitative & Systems biology

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