Revolutionary Discovery: How Immobile Pigment Cells Create Zebrafish Skin Patterns 🐟
Explore how zebrafish develop their striking skin patterns without traditional diffusion, revealing new insights into biological pattern formation and cell behavior.

Instituto de Física Interdisciplinar y Sistemas Complejos (IFISC)
1.3K views • Jun 10, 2015

About this video
- By: Domenico Bullara, IFISC
- Date: 2015-06-10 14:30:00
- Description: The zebrafish is a model organism for pattern formation in vertebrates. Understanding what drives the formation of its coloured skin motifs could reveal pivotal to comprehend the mechanisms behind morphogenesis. The motifs look and behave like reactiondiffusion Turing patterns, but the nature of the underlying physico-chemical processes is very different, and the origin of the patterns is still unclear. Here we propose a minimal model for such pattern formation based on a regulatory mechanism deduced from experimental observations. This model is able to produce patterns with intrinsic wavelength, closely resembling the experimental ones. We mathematically prove that their origin is a Turing bifurcation occurring despite the absence of cell motion, through an effect that we call differential growth. This mechanism is qualitatively different from the reactiondiffusion originally proposed by Turing, although they both generate the short-range activation and the long-range inhibition required to form Turing patterns.
- Date: 2015-06-10 14:30:00
- Description: The zebrafish is a model organism for pattern formation in vertebrates. Understanding what drives the formation of its coloured skin motifs could reveal pivotal to comprehend the mechanisms behind morphogenesis. The motifs look and behave like reactiondiffusion Turing patterns, but the nature of the underlying physico-chemical processes is very different, and the origin of the patterns is still unclear. Here we propose a minimal model for such pattern formation based on a regulatory mechanism deduced from experimental observations. This model is able to produce patterns with intrinsic wavelength, closely resembling the experimental ones. We mathematically prove that their origin is a Turing bifurcation occurring despite the absence of cell motion, through an effect that we call differential growth. This mechanism is qualitatively different from the reactiondiffusion originally proposed by Turing, although they both generate the short-range activation and the long-range inhibition required to form Turing patterns.
Video Information
Views
1.3K
Likes
16
Duration
01:06:19
Published
Jun 10, 2015
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4.3
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