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The Journal of Chemical Physics|March 26, 2009
Interaction between buoyancy and diffusion-driven instabilities of propagating autocatalytic reaction fronts. I. Linear stability analysisJ D'Hernoncourt, J H Merkin, A De WitPhysical Review. E, Statistical, Nonlinear, and Soft Matter Physics|October 13, 2007
Front fingering and complex dynamics driven by the interaction of buoyancy and diffusive instabilitiesJ D'Hernoncourt, J H Merkin, A De WitThe Journal of Chemical Physics|March 26, 2009
Interaction between buoyancy and diffusion-driven instabilities of propagating autocatalytic reaction fronts. II. Nonlinear simulationsJ D'Hernoncourt, J H Merkin, A De WitThe Journal of Chemical Physics|March 17, 2007
Effects of a constant electric field on the diffusional instability of cubic autocatalytic reaction frontsJ D'Hernoncourt, A De Wit, J H MerkinMathematical Biosciences|December 21, 2000
A mathematical model for the roles of pericytes and macrophages in the initiation of angiogenesis. I. The role of protease inhibitors in preventing angiogenesisH A Levine, B D Sleeman, M Nilsen-HamiltonJournal of Mathematical Biology|April 24, 2001
Mathematical modeling of the onset of capillary formation initiating angiogenesisH A Levine, B D Sleeman, M Nilsen-HamiltonJournal of Theoretical Biology|July 13, 2004
A mathematical model of tumour angiogenesis, regulated by vascular endothelial growth factor and the angiopoietinsM J Plank, B D Sleeman, P F JonesGrowth Factors (Chur, Switzerland)|June 8, 2004
The role of the angiopoietins in tumour angiogenesisM J Plank, B D Sleeman, P F JonesBulletin of Mathematical Biology|September 22, 2001
Mathematical modeling of capillary formation and development in tumor angiogenesis: penetration into the stromaH A Levine, S Pamuk, B D Sleeman, et al.Journal of Mathematical Biology|January 1, 1995
A mathematical analysis of a model for tumour angiogenesisM A Chaplain, S M Giles, B D Sleeman, et al.Pageof 4