2010
DOI: 10.1016/j.cub.2010.06.034
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Intercellular Coupling Regulates the Period of the Segmentation Clock

Abstract: Synchronization of cells by Delta-Notch coupling regulates the collective period of the segmentation clock. Our identification of the first segmentation clock period mutants is a critical step toward a molecular understanding of temporal control in this system. We propose that collective control of period via delayed coupling may be a general feature of biological clocks.

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Cited by 161 publications
(268 citation statements)
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“…synchronization mechanism, e.g., changes to the timing of Delta-Notch signaling, where the mathematical model is able to capture the effects of such an experimental perturbation (RiedelKruse et al, 2007). The phase oscillator model of Herrgen et al (2010) predicted how the segmentation clock period would change in a novel zebrafish mutant, a prediction that was borne out upon the creation of the mutant. Such borne out prediction about experimental interventions internal to the system increase the plausibility that the models capture actual causal structure (Section 3.2).…”
Section: Synchronized Oscillations: the Vertebrate Segmentation Clockmentioning
confidence: 99%
“…synchronization mechanism, e.g., changes to the timing of Delta-Notch signaling, where the mathematical model is able to capture the effects of such an experimental perturbation (RiedelKruse et al, 2007). The phase oscillator model of Herrgen et al (2010) predicted how the segmentation clock period would change in a novel zebrafish mutant, a prediction that was borne out upon the creation of the mutant. Such borne out prediction about experimental interventions internal to the system increase the plausibility that the models capture actual causal structure (Section 3.2).…”
Section: Synchronized Oscillations: the Vertebrate Segmentation Clockmentioning
confidence: 99%
“…Such mathematical modeling can accompany experimental studies of manipulated synchrony behavior, by means of changes to the timing of Delta-Notch signaling across cells (Riedel-Kruse et al 2007). Using a phase oscillator model approach, Herrgen et al (2010) theoretically predicted how the segmentation clock period would change in a novel zebrafish mutant. Their prediction was borne out upon creation of the mutant.…”
Section: Mathematical Models Of the Origin Of Morphological Structuresmentioning
confidence: 99%
“…Since the model is meant to capture the effects of interventions on molecular components internal to the biological system modeled, the model is meant to get at causal features, so that the 'predictive model' is explanatory (assuming that it is fully realistic). In some cases a model-derived prediction about a novel modification to the organismal system motivates the experimental creation of a new mutant, so as to test the prediction about the intervention in turn (Herrgen et al 2010;Manu et al 2009b).…”
Section: Explanatory Relevance and How Mathematical Models Can Mechanmentioning
confidence: 99%
“…These predictions have been confirmed experimentally and have led to the discovery of the first mutants with altered collective period, so called period mutants. 2 This example shows how the analysis of effective theoretical descriptions can motivate the design of experimental perturbations, and lead to the discovery of interesting biological phenomena. output of these interactions regulates many cellular functions.…”
Section: Introductionmentioning
confidence: 99%