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MATHEMATICAL MODELS OF CALCIUM AND TIGHT JUNCTIONS IN NORMAL AND RECONSTRUCTED EPIDERMIS

Part of: Mathematical biology in general Partial differential equations

Published online by Cambridge University Press:  11 January 2016

MATTHEW P. ADAMS
MATTHEW P. ADAMS*
Affiliation:
Mathematical Sciences School, Queensland University of Technology, Brisbane, Australia email m.adams5@uq.edu.au
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Abstract

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Keywords

calcium profileepidermismathematical biologyskin substitutetight junctions

MSC classification

Primary: 92B05: General biology and biomathematics
Secondary: 35A99: None of the above, but in this section
Type
Abstracts of Australasian PhD Theses
Information
Bulletin of the Australian Mathematical Society , Volume 93 , Issue 2 , April 2016 , pp. 347 - 349
Copyright
© 2016 Australian Mathematical Publishing Association Inc. 

References

Adams, M. P., Mallet, D. G. and Pettet, G. J., ‘Active regulation of the epidermal calcium profile’, J. Theoret. Biol. 301 (2012), 112–121.CrossRefGoogle ScholarPubMed
Adams, M. P., Mallet, D. G. and Pettet, G. J., ‘A continuum model of the growth of engineered epidermal skin substitutes’, ANZIAM J. Electron. Suppl. 53 (2012), C90–C109.Google Scholar
Adams, M. P., Mallet, D. G. and Pettet, G. J., ‘Solution methods for advection–diffusion–reaction equations on growing domains and subdomains, with application to modelling skin substitutes’, ICCM2012, 4th Int. Conf. Computational Methods, Gold Coast, Australia, 25–28 November 2012, 230.Google Scholar
Adams, M. P., Mallet, D. G. and Pettet, G. J., ‘Towards a quantitative theory of epidermal calcium profile formation in unwounded skin’, PLoS One 10 (2015), e0116751.CrossRefGoogle ScholarPubMed