+44 1865 615149
University of Oxford
Andrew Wiles Building
Radcliffe Observatory Quarter
Mathematical modeling predicts synergistic antitumor effects of combining a macrophage-based, hypoxia-targeted gene therapy with chemotherapy.
Cancer Res issue 8 volume 71 page 2826-2837 (15 April 2011) Full text available
Non-local models for the formation of hepatocyte-stellate cell aggregates
JOURNAL OF THEORETICAL BIOLOGY issue 1 volume 267 page 106-120 (7 November 2010) Full text available
An integrative computational model for intestinal tissue renewal.
Cell Prolif issue 5 volume 42 page 617-636 (October 2009) Full text available
Mathematical modelling of stretch-induced membrane traffic in bladder umbrella cells.
Journal of theoretical biology volume 409 page 115-132 (November 2016)
Modeling Longitudinal Preclinical Tumor Size Data to Identify Transient Dynamics in Tumor Response to Antiangiogenic Drugs.
CPT Pharmacometrics Syst Pharmacol issue 11 volume 5 page 636-645 (November 2016) Full text available
Cell proliferation within small intestinal crypts is the principal driving force for cell migration on villi.
FASEB J (20 October 2016) Full text available
Predicting The Influence of Microvascular Structure On Tumour Response to Radiotherapy.
IEEE transactions on bio-medical engineering (8 September 2016)
A Mechanistic Model of the Intravitreal Pharmacokinetics of Large Molecules and the Pharmacodynamic Suppression of Ocular Vascular Endothelial Growth Factor Levels by Ranibizumab in Patients with Neovascular Age-Related Macular Degeneration.
Molecular pharmaceutics issue 9 volume 13 page 2941-2950 (September 2016)
My research focuses on the development and analysis of mathematical and computational models that describe biomedical systems, with particular application to the growth and treatment of solid tumours, wound healing and tissue engineering. My aims in studying such models are two-fold: to identify the mechanisms responsible for observed biomedical phenomena and to abstract from the resulting mathematical models novel features that merit theoretical investigation.
University of Oxford
Oxford OX2 6GG
- B5.2: Applied Partial Differential Equations
Major / Recent Publications:
- F Spill, P Guerrero, T Alarcon, PK Maini, HM Byrne (2014). Mesoscopic and continuum modelling of angiogenesis. J Math Biol (Published online: March 2014)
- RJ Dyson, JEF Green, JP Whiteley and HM Byrne (2015). An investigation of the influence of extracellular matrix anisotropy and cell-matrix interactions on tissue architecture. J Math Biol (in pres).
- VS Zubkov, AN Coombes, KM Short, K Lefevre, NA Hamilton, IM Smyth, MH Little and HM Byrne (2015). A spatially-averaged mathematical model of kidney branching morphogenesis. J Theor Biol 379: 24-37.
- P Guerrero, HM Byrne, PK Maini and T Alarcon (2015). From invasion to latency: intracellular noise and cell motility as key controls of the competition between resource-limited cellular populations. J Math Biol, doi: 10.1007/s00285-015-0883-2
- AL MacLean, Z Rosen, HM Byrne, HA Harrington (2015). Parameter-free methods distinguish Wnt pathway models and guide design of experiments. PNAS, 10.1073/pnas.1416655112.
- J Visser, FPW Melchels, JE Jeon, EM van Bussel, LS Kimpton, HM Byrne, WJA Dhert, PD Dalton, DW Hutmacher, J Malda (2015). Reinforcement of hydrogels using three-dimensionally printed microfibers. Nature Communications doi:10.1038/ncomms7933
- OJ MacLaren, HM Byrne, AJ Fletcher and PK Maini (2015). Models, measurement and inference in epithelial tissue dynamics. Mathematical Biosciences and Engineering (special issue of journal, in press).
- JL Dunster, HM Byrne and JR King (2014). The resolution of inflammation: a mathematical model of neutrophil and macrophage interactions. Bull Math Biol. 76: 1953-1980.
- RD O’Dea, MR Nelson, AJ El-Haj, SL Waters and HM Byrne (2014). A multiscale analysis of nutrient transport and biological tissue growth in vitro. Math Med Biol. (doi: 10.1093/imammb/dqu015)
- L Bowden, PK Maini, DE Moulton, X. Wang, JB Tang, P Liu , HM Byrne (2014). An ordinary differential equation model for full thickness wounds and the effects of diabetes. J Theor Biol.361(21): 87-100.