File:Computational-Modeling-of-Seizure-Dynamics-Using-Coupled-Neuronal-Networks-Factors-Shaping-pcbi.1004209.s002.ogv
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editDescriptionComputational-Modeling-of-Seizure-Dynamics-Using-Coupled-Neuronal-Networks-Factors-Shaping-pcbi.1004209.s002.ogv |
English: Animated motions of oscillations in the phase space and around the unit circle. (top)The reduced two-dimensional phase space of bursting (right) and regular spiking (left) populations during spontaneous activity at seizure onset. Nullclines are drawn in blue and green lines, of which the intersection is a fixed point. For each population, the left-most intersection is a stable fixed point and the right-most intersection is an unstable fixed point labeled by a filled red dot. Each neuron is represented as a filled blue dot, the mean of all neurons from the same phase space is filled in black. Positions are updated in time. (middle) For both phase spaces, the phase of each neuron is projected on its respective unit circle, from which the center is taken to be the red-filled dot from the phase plane above. Neurons, thus represented as oscillators, have different colors to facilitate differentiation. The black segment originating from the center of the unit circle directs towards the mean phase of the oscillators. The norm of this vector is what is referred in the manuscript as the Kuramoto order parameter (KOP). (bottom)The bottom graph displays the time serie of the whole system (i.e. the weighted sum of neurons membrane potentials from both populations) for the duration of the animated movie. A dot is walking on the time serie to indicate the current position of the display. |
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Source | S1 Movie from Naze S, Bernard C, Jirsa V (2015). "Computational Modeling of Seizure Dynamics Using Coupled Neuronal Networks: Factors Shaping Epileptiform Activity". PLOS Computational Biology. DOI:10.1371/journal.pcbi.1004209. PMID 25970348. PMC: 4430284. | ||
Author | Naze S, Bernard C, Jirsa V | ||
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![]() ![]() This file is licensed under the Creative Commons Attribution 4.0 International license.
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current | 19:13, 28 May 2015 | 33 s, 1,500 × 1,200 (9.1 MB) | Open Access Media Importer Bot (talk | contribs) | Automatically uploaded media file from Open Access source. Please report problems or suggestions here. |
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Short title | Animated motions of oscillations in the phase space and around the unit circle. |
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Author | Naze S, Bernard C, Jirsa V |
Usage terms | http://creativecommons.org/licenses/by/4.0/ |
Image title | (top)The reduced two-dimensional phase space of bursting (right) and regular spiking (left) populations during spontaneous activity at seizure onset. Nullclines are drawn in blue and green lines, of which the intersection is a fixed point. For each population, the left-most intersection is a stable fixed point and the right-most intersection is an unstable fixed point labeled by a filled red dot. Each neuron is represented as a filled blue dot, the mean of all neurons from the same phase space is filled in black. Positions are updated in time. (middle) For both phase spaces, the phase of each neuron is projected on its respective unit circle, from which the center is taken to be the red-filled dot from the phase plane above. Neurons, thus represented as oscillators, have different colors to facilitate differentiation. The black segment originating from the center of the unit circle directs towards the mean phase of the oscillators. The norm of this vector is what is referred in the manuscript as the Kuramoto order parameter (KOP). (bottom)The bottom graph displays the time serie of the whole system (i.e. the weighted sum of neurons membrane potentials from both populations) for the duration of the animated movie. A dot is walking on the time serie to indicate the current position of the display. |
Software used | Xiph.Org libtheora 1.1 20090822 (Thusnelda) |
Date and time of digitizing | 2015-05-13 |