Pages that link to "Item:Q3519039"
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The following pages link to Phytoplankton Dynamics: from the Behavior of Cells to a Transport Equation (Q3519039):
Displaying 20 items.
- Positivity and contractivity in the dynamics of clusters' splitting with derivative of fractional order (Q317662) (← links)
- A mathematical analysis of fractional fragmentation dynamics with growth (Q403230) (← links)
- Conservativeness in nonlocal fragmentation models (Q970023) (← links)
- Existence results for a Michaud fractional, nonlocal, and randomly position structured fragmentation model (Q1718195) (← links)
- A Laplacian characterization of phytoplankton shape (Q1742472) (← links)
- Algorithm for numerical solutions to the kinetic equation of a spatial population dynamics model with coalescence and repulsive jumps (Q2028046) (← links)
- \textit{Planktos}: an agent-based modeling framework for small organism movement and dispersal in a fluid environment with immersed structures (Q2155683) (← links)
- Understanding how the collective behaviour of phytoflagellates is affected by light attenuation and diel vertical migration using individual-based modelling (Q2180797) (← links)
- Moment approximation of individual-based models. Application to the study of the spatial dynamics of phytoplankton populations (Q2246073) (← links)
- Model of phenotypic evolution in hermaphroditic populations (Q2339972) (← links)
- Mathematical study of an inflammatory model for atherosclerosis: a nonlinear renewal equation (Q2422334) (← links)
- Diffusive transport in Stokeslet flow and its application to plankton ecology (Q2433039) (← links)
- A mathematical model for continuous crystallization (Q2800521) (← links)
- Trait evolution in two-sex populations (Q2806392) (← links)
- Disruption of Vertical Motility by Shear Triggers Formation of Thin Phytoplankton Layers (Q2962119) (← links)
- Markov chain model of phytoplankton dynamics (Q3083921) (← links)
- Fragmentation-Coagulation Models of Phytoplankton (Q3414716) (← links)
- (Q3504316) (← links)
- Explicit solutions to some fragmentation equations with growth or decay* (Q5048487) (← links)
- Hydrodynamic limit of a stochastic model of proliferating cells with chemotaxis (Q6106902) (← links)