| The lebesgue-stieltjes integral M Carter, B Van Brunt, M Carter, B Van Brunt The Lebesgue-Stieltjes Integral: A Practical Introduction, 49-70, 2000 | 210 | 2000 |
| A mathematical model for analysis of the cell cycle in cell lines derived from human tumors B Basse, BC Baguley, ES Marshall, WR Joseph, B van Brunt, G Wake, ... Journal of mathematical biology 47, 295-312, 2003 | 172 | 2003 |
| Modelling cell death in human tumour cell lines exposed to the anticancer drug paclitaxel B Basse, BC Baguley, ES Marshall, WR Joseph, B van Brunt, G Wake, ... Journal of Mathematical Biology 49, 329-357, 2004 | 77 | 2004 |
| Functional differential equations for cell-growth models with dispersion GC Wake, S Cooper, HK Kim, B Van-Brunt Communications in Applied Analysis 4 (4), 561-574, 2000 | 61 | 2000 |
| On a cell‐growth model for plankton B Basse, GC Wake, DJN Wall, B Van Brunt Mathematical Medicine and Biology: A Journal of the IMA 21 (1), 49-61, 2004 | 53 | 2004 |
| Solutions to an advanced functional partial differential equation of the pantograph type AA Zaidi, B Van Brunt, GC Wake Proceedings of the Royal Society A: Mathematical, Physical and Engineering …, 2015 | 46 | 2015 |
| Potential applications of Weingarten surfaces in CAGD, Part I: Weingarten surfaces and surface shape investigation B van-Brunt, K Grant Computer aided geometric design 13 (6), 569-582, 1996 | 43 | 1996 |
| A Mellin transform solution to a second-order pantograph equation with linear dispersion arising in a cell growth model B Van Brunt, GC Wake European Journal of Applied Mathematics 22 (2), 151-168, 2011 | 35 | 2011 |
| A cell growth model revisited G Derfel, B van Brunt, G Wake | 28 | 2009 |
| A functional partial differential equation arising in a cell growth model with dispersion M Efendiev, B van Brunt, GC Wake, AA Zaidi Mathematical Methods in the Applied Sciences 41 (4), 1541-1553, 2018 | 25 | 2018 |
| On a singular Sturm-Liouville problem involving an advanced functional differential equation B Van Brunt, GC Wake European Journal of Applied Mathematics 12 (6), 625-644, 2001 | 23 | 2001 |
| A model for asymmetrical cell division AA Zaidi, B Van Brunt, GC Wake Mathematical Biosciences & Engineering 12 (3), 491-501, 2015 | 20 | 2015 |
| On retarded functional-differential equations and Henstock-Kurzweil integrals TS Chew, GC Wake, B van-Brunt | 20 | 1996 |
| Real analysis via sequences and series CHC Little, KL Teo, B Van Brunt Springer, 2015 | 19 | 2015 |
| Holomorphic solutions to pantograph type equations with neutral fixed points B Van Brunt, JC Marshall, GC Wake Journal of Mathematical Analysis and Applications 295 (2), 557-569, 2004 | 19 | 2004 |
| On a cell division equation with a linear growth rate B van Brunt, A Almalki, T Lynch, A Zaidi The ANZIAM Journal 59 (3), 293-312, 2018 | 18 | 2018 |
| Asymmetric cell division in a size-structured growth model T Suebcharoen, B Van Brunt, GC Wake | 18 | 2011 |
| Cell division and the pantograph equation B Van Brunt, AA Zaidi, T Lynch ESAIM: Proceedings and Surveys 62, 158-167, 2018 | 16 | 2018 |
| An eigenvalue problem involving a functional differential equation arising in a cell growth model B Van Brunt, M Vlieg-Hulstman The ANZIAM Journal 51 (4), 383-393, 2010 | 14 | 2010 |
| Explicit solution and fine asymptotics for a critical growth-fragmentation equation M Doumic, B Van Brunt ESAIM: Proceedings and Surveys 62, 30-42, 2018 | 13 | 2018 |
