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Gail S K Wolkowicz

Showing results (1-10 of 21) with videos related to

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Journal of Mathematical Biology|August 29, 2015
Effect of light on the growth of non-nitrogen-fixing and nitrogen-fixing phytoplankton in an aquatic systemGail S K Wolkowicz, Yuan Yuan
Journal of Mathematical Biology|January 8, 2018
Sensitivity of the dynamics of the general Rosenzweig-MacArthur model to the mathematical form of the functional response: a bifurcation theory approachGunog Seo, Gail S K Wolkowicz
Journal of Mathematical Biology|February 18, 2010
Classical and resource-based competition: a unifying graphical approachMary M Ballyk, Gail S K Wolkowicz
Environmental Science & Technology|January 13, 2021
Bifurcation Analysis of an Impulsive System Describing Partial Nitritation and Anammox in a Hybrid ReactorMatthew J Wade, Gail S K Wolkowicz
Journal of Mathematical Biology|August 7, 2021
An alternative delayed population growth difference equation modelSabrina H Streipert, Gail S K Wolkowicz
Mathematical Biosciences|August 15, 2024
Derivation and dynamics of discrete population models with distributed delay in reproductionSabrina H Streipert, Gail S K Wolkowicz
Journal of Biological Dynamics|August 30, 2023
Technique to derive discrete population models with delayed growthSabrina H Streipert, Gail S K Wolkowicz
Journal of Mathematical Biology|March 18, 2005
Transient oscillations induced by delayed growth response in the chemostatHuaxing Xia, Gail S K Wolkowicz, Lin Wang
Journal of Mathematical Biology|June 15, 2011
Competition in the presence of a virus in an aquatic system: an SIS model in the chemostatKatherine Northcott, Mudassar Imran, Gail S K Wolkowicz
Journal of Biological Dynamics|January 23, 2013
Mathematical model of anaerobic digestion in a chemostat: effects of syntrophy and inhibitionMarion Weedermann, Gunog Seo, Gail S K Wolkowicz
Pageof 3

Showing results (1-10 of 21) with videos related to

Sort By:
Pageof 3
Journal of Mathematical Biology|August 29, 2015
Effect of light on the growth of non-nitrogen-fixing and nitrogen-fixing phytoplankton in an aquatic systemGail S K Wolkowicz, Yuan Yuan
Journal of Mathematical Biology|January 8, 2018
Sensitivity of the dynamics of the general Rosenzweig-MacArthur model to the mathematical form of the functional response: a bifurcation theory approachGunog Seo, Gail S K Wolkowicz
Journal of Mathematical Biology|February 18, 2010
Classical and resource-based competition: a unifying graphical approachMary M Ballyk, Gail S K Wolkowicz
Environmental Science & Technology|January 13, 2021
Bifurcation Analysis of an Impulsive System Describing Partial Nitritation and Anammox in a Hybrid ReactorMatthew J Wade, Gail S K Wolkowicz
Journal of Mathematical Biology|August 7, 2021
An alternative delayed population growth difference equation modelSabrina H Streipert, Gail S K Wolkowicz
Mathematical Biosciences|August 15, 2024
Derivation and dynamics of discrete population models with distributed delay in reproductionSabrina H Streipert, Gail S K Wolkowicz
Journal of Biological Dynamics|August 30, 2023
Technique to derive discrete population models with delayed growthSabrina H Streipert, Gail S K Wolkowicz
Journal of Mathematical Biology|March 18, 2005
Transient oscillations induced by delayed growth response in the chemostatHuaxing Xia, Gail S K Wolkowicz, Lin Wang
Journal of Mathematical Biology|June 15, 2011
Competition in the presence of a virus in an aquatic system: an SIS model in the chemostatKatherine Northcott, Mudassar Imran, Gail S K Wolkowicz
Journal of Biological Dynamics|January 23, 2013
Mathematical model of anaerobic digestion in a chemostat: effects of syntrophy and inhibitionMarion Weedermann, Gunog Seo, Gail S K Wolkowicz
Pageof 3