A System of Resource-Based Growth Models with Two Resources in the Unstirred Chemostat

By Jianhua Wu, G. Wolkowicz. 2001

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Exclusion and persistence in deterministic and stochastic chemostat models (2005, background): “Reaction-diffusion equations modelling an unstirred (thus spatially heterogeneous) chemostat system were studied recently by Wu and Wolkowicz [35].”
Pattern formation in the Brusselator system (2005, methodology): “We refer the reader to [3,7,8,11,30] for the applications of this method to a variety of problems.”
On a system of reaction–diffusion equations arising from competition with internal storage in an unstirred chemostat (2010, methodology): “Then one can use the standard argument as in [12,16,22] to conclude that the limiting system of (2.”
On pattern formation in the Gray-Scott model (2007, background): “Therefore, in the recent decades, a number of works have been devoted to the studies of patterns, such as [1–10] for chemical models, and [11–17] for biological models.”