Literature DB >> 7431944

Pattern formation by reaction-diffusion instabilities: application to morphogenesis in Drosophila.

B Bunow, J P Kernevez, G Joly, D Thomas.   

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Year:  1980        PMID: 7431944     DOI: 10.1016/s0022-5193(80)80024-5

Source DB:  PubMed          Journal:  J Theor Biol        ISSN: 0022-5193            Impact factor:   2.691


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  11 in total

Review 1.  A review of spatial computational models for multi-cellular systems, with regard to intestinal crypts and colorectal cancer development.

Authors:  Giovanni De Matteis; Alex Graudenzi; Marco Antoniotti
Journal:  J Math Biol       Date:  2012-05-08       Impact factor: 2.259

2.  Pattern formation in an immobilized bienzyme system. A morphogenetic model.

Authors:  S Cortassa; H Sun; J P Kernevez; D Thomas
Journal:  Biochem J       Date:  1990-07-01       Impact factor: 3.857

3.  Size adaptation of Turing prepatterns.

Authors:  A Hunding; P G Sørensen
Journal:  J Math Biol       Date:  1988       Impact factor: 2.259

4.  History dependence and the continuum approximation breakdown: the impact of domain growth on Turing's instability.

Authors:  Václav Klika; Eamonn A Gaffney
Journal:  Proc Math Phys Eng Sci       Date:  2017-03-15       Impact factor: 2.704

5.  The determination of aldehyde oxidase activity patterns in the wing discs of Drosophila melanogaster : Absence of field size influence during the third larval instar.

Authors:  Edward McCrady; Th E Sprey
Journal:  Rouxs Arch Dev Biol       Date:  1986-07

6.  Enzyme distribution patterns in the imaginal wing disc ofDrosophila melanogaster and other diptera : A subdivision of compartments into territories.

Authors:  Th E Sprey; A A C Eskens; D T Kuhn
Journal:  Wilehm Roux Arch Dev Biol       Date:  1982-09

7.  Pattern sensitivity to boundary and initial conditions in reaction-diffusion models.

Authors:  P Arcuri; J D Murray
Journal:  J Math Biol       Date:  1986       Impact factor: 2.259

8.  Bifurcations in Turing systems of the second kind may explain blastula cleavage plane orientation.

Authors:  A Hunding
Journal:  J Math Biol       Date:  1987       Impact factor: 2.259

9.  A continuum model for coupled cells.

Authors:  H G Othmer
Journal:  J Math Biol       Date:  1983       Impact factor: 2.259

10.  Bifurcations of nonlinear reaction-diffusion systems in oblate spheroids.

Authors:  A Hunding
Journal:  J Math Biol       Date:  1984       Impact factor: 2.259

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