File:Phase-Amplitude-Descriptions-of-Neural-Oscillator-Models-2190-8567-3-2-S1.ogv
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Size of this JPG preview of this OGG file: 800 × 571 pixels. Other resolutions: 320 × 228 pixels | 640 × 457 pixels | 1,024 × 731 pixels | 1,170 × 835 pixels.
Original file (Ogg Theora video file, length 5.0 s, 1,170 × 835 pixels, 656 kbps, file size: 400 KB)
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DescriptionPhase-Amplitude-Descriptions-of-Neural-Oscillator-Models-2190-8567-3-2-S1.ogv |
English: A movie showing the moving orthonormal system for the Connor–Stevens model. The top panel shows a projection of the moving orthonormal system from the full (v,u,a,b) space onto (v,u,b). Around the point γ(θ), where θ is the phase, we establish an orthonormal basis in a subspace of (v,u,b). As θ evolves, so does this coordinate system, as shown by the moving black lines, which represent the moving orthonormal basis. In this movie, we choose some initial conditions off cycle, shown by the blue orbit. The ρ coordinates along the moving coordinate system are shown in the bottom panel (MOV 649 kB) |
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Source | Wedgwood K, Lin K, Thul R, Coombes S (2013). "Phase-Amplitude Descriptions of Neural Oscillator Models". Journal of Mathematical Neuroscience. DOI:10.1186/2190-8567-3-2. PMID 23347723. PMC: 3582465. | ||
Author | Wedgwood K, Lin K, Thul R, Coombes S | ||
Permission (Reusing this file) |
This file is licensed under the Creative Commons Attribution 2.0 Generic license.
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Date/Time | Thumbnail | Dimensions | User | Comment | |
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current | 07:00, 8 March 2013 | 5.0 s, 1,170 × 835 (400 KB) | 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 | Additional file 1 |
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Author | Wedgwood K, Lin K, Thul R, Coombes S |
Usage terms | http://creativecommons.org/licenses/by/2.0/ |
Image title | A movie showing the moving orthonormal system for the Connor?Stevens model. The top panel shows a projection of the moving orthonormal system from the full (v,u,a,b) space onto (v,u,b). Around the point ?(?), where ? is the phase, we establish an orthonormal basis in a subspace of (v,u,b). As ? evolves, so does this coordinate system, as shown by the moving black lines, which represent the moving orthonormal basis. In this movie, we choose some initial conditions off cycle, shown by the blue orbit. The ? coordinates along the moving coordinate system are shown in the bottom panel (MOV 649 kB) |
Software used | Xiph.Org libtheora 1.1 20090822 (Thusnelda) |
Date and time of digitizing | 2013 |