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Journal of Mathematical Biology|August 4, 2009
Competitive or weak cooperative stochastic Lotka-Volterra systems conditioned on non-extinctionPatrick Cattiaux, Sylvie MéléardJournal of Mathematical Biology|August 4, 2009
On a stochastic reaction-diffusion system modeling pattern formation on seashellsJan Kelkel, Christina SurulescuJournal of Mathematical Biology|July 28, 2009
An accurate two-phase approximate solution to an acute viral infection modelAmber M Smith, Frederick R Adler, Alan S PerelsonJournal of Mathematical Biology|August 13, 2009
An age-dependent feedback control model of calcium dynamics in yeast cellsFusheng Tang, Weijiu LiuJournal of Mathematical Biology|January 24, 1998
The number of segregating sites in a sample of DNA sequences from a geographically structured populationM NotoharaJournal of Mathematical Biology|January 1, 1982
A Gaussian disorientation model for interpreting linear dichroism measurements of DNA-drug fibres and filmsG DoughertyJournal of Mathematical Biology|January 1, 1982
Global asymptotic stability of a periodic solution to an epidemic modelR VolzJournal of Mathematical Biology|January 1, 1982
Theoretical basis of single breath gas absorption testsT B Martonen, A F WilsonJournal of Mathematical Biology|January 1, 1982
Population dynamics in variable environments. IV. Weak ergodicity in the Lotka equationS D TuljapurkarPageof 334