File:Mathematical-and-Live-Meningococcal-Models-for-Simple-Sequence-Repeat-Dynamics---Coherent-pone.0101637.s008.ogv
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DescriptionMathematical-and-Live-Meningococcal-Models-for-Simple-Sequence-Repeat-Dynamics---Coherent-pone.0101637.s008.ogv |
English: Mathematical modelled oscillating ON/OFF selection. The video illustrates the temporal shifts in allelic distribution when a mathematical modelled population is subjected to oscillating ON and OFF selection (non-oscillating ON and OFF selection shown in Figure S4, case 2 and 3). The population does not reach steady-state equilibrium as long as it is under oscillating penalizing selection pressure, a time average of the oscillating allelic distributions is shown in Figure S5. In the modelled population, K = 100, μ = 5, ds = 1 and dl = 5, where ds and dl oscillates for tract lengths that are multiple of three (6, 9, 12) and not multiple of three (5, 7, 8, 10, 11, 13). |
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Source | Video S1 from Alfsnes K, Raynaud X, T?njum T, Ambur O (2014). "Mathematical and Live Meningococcal Models for Simple Sequence Repeat Dynamics - Coherent Predictions and Observations". PLOS ONE. DOI:10.1371/journal.pone.0101637. PMID 24999629. PMC: 4085013. | ||
Author | Alfsnes K, Raynaud X, T?njum T, Ambur O | ||
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current | 20:36, 11 July 2014 | 40 s, 812 × 612 (1.42 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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Author | Alfsnes K, Raynaud X, T?njum T, Ambur O |
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Usage terms | http://creativecommons.org/licenses/by/4.0/ |
Image title | Mathematical modelled oscillating ON/OFF selection. The video illustrates the temporal shifts in allelic distribution when a mathematical modelled population is subjected to oscillating ON and OFF selection (non-oscillating ON and OFF selection shown in Figure S4, case 2 and 3). The population does not reach steady-state equilibrium as long as it is under oscillating penalizing selection pressure, a time average of the oscillating allelic distributions is shown in Figure S5. In the modelled population, K |
Software used | Xiph.Org libtheora 1.1 20090822 (Thusnelda) |
Date and time of digitizing | 2014 |