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Irregular Domain
Models
Built-in Examples
PDE
Domains: Reaction-Diffusion in Irregular Domains
Morpheus Model ID:
M0013
Introduction A 2D activator-inhibitor model (Gierer and Meinhardt, 1972), solved in a irregular domain that is loaded from an image file. Spot pattern in Gierer-Meinhardt model with irregular domain.
A. Gierer
,
H. Meinhardt
(Authors)
Models
Published Models
Drosophila
Diffusion Model of Gap Genes in Drosophila melanogaster
Morpheus Model ID:
M6694
Autoregulatory multicellular incoherent feedforward loop (mIFFL) that generates the 7-stripe even-skipped (eve) expression pattern in Drosophila melanogaster embryogenesis Introduction This model demonstrates the influence of maternal effect genes and gap genes on the even-skipped (eve) gene.
M. R. Regueira
,
J. D. García
,
A. R.-P. Aradas
(Authors)
M. R. Regueira
(Contributor)
Models
Contributed Examples
PDE
Wave-Pinning
Morpheus Model ID:
M2011
Spatial distribution of GTPase activity Introduction The actin cytoskeleton is regulated by a set of proteins called Small GTPases. The spatial distribution of GTPase activity changes on a timescale of seconds in rapidly moving cells like white blood cells (neutrophils).
L. Edelstein-Keshet
(Author)
Y. Xiao
(Contributor)
L. Edelstein-Keshet: Mathematical Models in Cell Biology
Models
Contributed Examples
PDE
Schnakenberg System
Morpheus Model ID:
M2009
Creating patterns using the Schnakenberg reaction-diffusion system Introduction We use the Schnakenberg system to generate patterns using a pair of reaction-diffusion (RD) equations, build up from 1D to 2D and explore parameter dependence.
L. Edelstein-Keshet
(Author)
Y. Xiao
(Contributor)
L. Edelstein-Keshet: Mathematical Models in Cell Biology
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