Gaffney EA - Search Results

1

Patterning of nonlocal transport models in biology: The impact of spatial dimension.

Jewell TJ, Krause AL, Maini PK, Gaffney EA. Jewell TJ, et al. Among authors: gaffney ea. Math Biosci. 2023 Oct 27:109093. doi: 10.1016/j.mbs.2023.109093. Online ahead of print. Math Biosci. 2023. PMID: 39491164 Free article.

2

Mode-doubling and tripling in reaction-diffusion patterns on growing domains: a piecewise linear model.

Crampin EJ, Gaffney EA, Maini PK. Crampin EJ, et al. Among authors: gaffney ea. J Math Biol. 2002 Feb;44(2):107-28. doi: 10.1007/s002850100112. J Math Biol. 2002. PMID: 11942528 Free article.

3

Reaction and diffusion on growing domains: scenarios for robust pattern formation.

Crampin EJ, Gaffney EA, Maini PK. Crampin EJ, et al. Among authors: gaffney ea. Bull Math Biol. 1999 Nov;61(6):1093-120. doi: 10.1006/bulm.1999.0131. Bull Math Biol. 1999. PMID: 17879872

4

Stability analysis of non-autonomous reaction-diffusion systems: the effects of growing domains.

Madzvamuse A, Gaffney EA, Maini PK. Madzvamuse A, et al. Among authors: gaffney ea. J Math Biol. 2010 Jul;61(1):133-64. doi: 10.1007/s00285-009-0293-4. Epub 2009 Aug 29. J Math Biol. 2010. PMID: 19727733

5

A mathematical model of tumour and blood pHe regulation: The HCO3-/CO2 buffering system.

Martin NK, Gaffney EA, Gatenby RA, Gillies RJ, Robey IF, Maini PK. Martin NK, et al. Among authors: gaffney ea. Math Biosci. 2011 Mar;230(1):1-11. doi: 10.1016/j.mbs.2010.12.002. Epub 2010 Dec 15. Math Biosci. 2011. PMID: 21167185 Free PMC article.

6

A general reaction-diffusion model of acidity in cancer invasion.

McGillen JB, Gaffney EA, Martin NK, Maini PK. McGillen JB, et al. Among authors: gaffney ea. J Math Biol. 2014 Apr;68(5):1199-224. doi: 10.1007/s00285-013-0665-7. Epub 2013 Mar 28. J Math Biol. 2014. PMID: 23536240

7

Incorporating spatial correlations into multispecies mean-field models.

Markham DC, Simpson MJ, Maini PK, Gaffney EA, Baker RE. Markham DC, et al. Among authors: gaffney ea. Phys Rev E Stat Nonlin Soft Matter Phys. 2013 Nov;88(5):052713. doi: 10.1103/PhysRevE.88.052713. Epub 2013 Nov 20. Phys Rev E Stat Nonlin Soft Matter Phys. 2013. PMID: 24329302

8

From one pattern into another: analysis of Turing patterns in heterogeneous domains via WKBJ.

Krause AL, Klika V, Woolley TE, Gaffney EA. Krause AL, et al. Among authors: gaffney ea. J R Soc Interface. 2020 Jan;17(162):20190621. doi: 10.1098/rsif.2019.0621. Epub 2020 Jan 15. J R Soc Interface. 2020. PMID: 31937231 Free PMC article.

9

Turing Patterning in Stratified Domains.

Krause AL, Klika V, Halatek J, Grant PK, Woolley TE, Dalchau N, Gaffney EA. Krause AL, et al. Among authors: gaffney ea. Bull Math Biol. 2020 Oct 15;82(10):136. doi: 10.1007/s11538-020-00809-9. Bull Math Biol. 2020. PMID: 33057872 Free PMC article.

10

Bespoke Turing Systems.

Woolley TE, Krause AL, Gaffney EA. Woolley TE, et al. Among authors: gaffney ea. Bull Math Biol. 2021 Mar 19;83(5):41. doi: 10.1007/s11538-021-00870-y. Bull Math Biol. 2021. PMID: 33740210 Free PMC article.

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