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[1] Jian-Guo Liu, Li Wang and Zhennan Zhou. Positivity-preserving and asymptotic preserving method for 2D Keller-Segal equations. Math. Comp.
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[2] H. T. Banks, K. Bekele-Maxwell, L. Bociu, M. Noorman and G. Guidoboni. Sensitivity analysis in poro-elastic and poro-visco-elastic models with respect to boundary data. Quart. Appl. Math. 75 (2017) 697-735.
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[3] Emeric Bouin, Christopher Henderson and Lenya Ryzhik. The Bramson logarithmic delay in the cane toads equations. Quart. Appl. Math. 75 (2017) 599-634.
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[4] Hui Huang and Jian-Guo Liu. Error estimate of a random particle blob method for the Keller-Segel equation. Math. Comp. 86 (2017) 2719-2744.
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[5] Michael Winkler. How far do chemotaxis-driven forces influence regularity in the Navier-Stokes system?. Trans. Amer. Math. Soc. 369 (2017) 3067-3125.
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[6] Azmy S. Ackleh, Baoling Ma and Robert Miller. A general nonlinear model for the interaction of a size-structured population and its environment: Well-posedness and approximation. Quart. Appl. Math. 74 (2016) 671-704.
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[7] Jian-Guo Liu and Rong Yang. A random particle blob method for the Keller-Segel equation and convergence analysis. Math. Comp. 86 (2017) 725-745.
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[8] Xueli Bai, Xiaoqing He and Fang Li. An optimization problem and its application in population dynamics. Proc. Amer. Math. Soc. 144 (2016) 2161-2170.
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[9] Jonas Azzam and Jacob Bedrossian. Bounded mean oscillation and the uniqueness of active scalar equations. Trans. Amer. Math. Soc. 367 (2015) 3095-3118.
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[10] S. I. Dejak, D. Egli, P. M. Lushnikov and I. M. Sigal. On blowup dynamics in the Keller--Segel model of chemotaxis. St. Petersburg Math. J. 25 (2014) 547-574.
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[11] Vivek S. Borkar and K. Suresh Kumar. Small Noise Large Time Asymptotics for the Normalized Feynman-Kac Semigroup. Contemporary Mathematics 619 (2014) 31-48.
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[12] Junde Wu and Fujun Zhou. Asymptotic behavior of solutions of a free boundary problem modeling the growth of tumors with fluid-like tissue under the action of inhibitors. Trans. Amer. Math. Soc. 365 (2013) 4181-4207.
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[13] Mark A. Lewis, Mark A. J. Chaplain, James P. Keener and Philip K. Maini (Editors). Mathematical Biology. IAS/Park City Mathematics Series 14 (2009) MR MR2490559.
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[14] Helen Byrne. Mathematical modelling of solid tumour growth: from avascular to vascular, via angiogenesis. IAS/Park City Mathematics Series 14 (2009) 217-287.
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[15] Mark Lewis, Thomas Hillen and Frithjof Lutscher. Spatial dynamics in ecology. IAS/Park City Mathematics Series 14 (2009) 25-45.
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[16] M. Lewis and J. Keener. Introduction. IAS/Park City Mathematics Series 14 (2009) 1-5.
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[17] James Keener. Introduction to dynamics of biological systems. IAS/Park City Mathematics Series 14 (2009) 7-23.
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[18] David Earn. Mathematical epidemiology of infectious diseases. IAS/Park City Mathematics Series 14 (2009) 151-186.
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[19] J. Cushing. Matrix models and population dynamics. IAS/Park City Mathematics Series 14 (2009) 47-149.
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[20] Leon Glass. Topological approaches to biological dynamics. IAS/Park City Mathematics Series 14 (2009) 187-216.
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[21] Paul Bressloff. Lectures in mathematical neuroscience. IAS/Park City Mathematics Series 14 (2009) 289-398.
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Results: 1 to 21 of 21 found      Go to page: 1