Tags: nullclines

All Categories (1-5 of 5)

  1. 6-068-VisualizingPredator-PreyCycles

    22 Aug 2023 | Teaching Materials | Contributor(s):

    By Evan Cowden1, Maila Hallare1

    US Air Force Academy, USAFA CO USA

    In this modeling scenario, we propose a gentle introduction to limit cycles using nullcline analysis and a spreadsheet graphical approach via the fourth-order Runge-Kutta method. We will be...

    https://qubeshub.org/publications/4515/?v=1

  2. 1-132-DigoxinElimination-ModelingScenario

    13 Aug 2023 | Teaching Materials | Contributor(s):

    By Therese Shelton, Beulah Agyemang-Barimah1, Theresa Laurent2

    1. Cornell University, Ithaca NY USA 2. St. Louis College of Pharmacy, St. Louis MO USA

    We model the concentration of digoxin eliminated from the human body at a rate proportional to the concentration. This is a ``first-order reaction'' in the language of pharmacokinetics -- the study...

    https://qubeshub.org/publications/3206/?v=2

  3. 1-132-DigoxinElimination-ModelingScenario

    22 May 2022 | Teaching Materials | Contributor(s):

    By Therese Shelton, Beulah Agyemang-Barimah1, Theresa Laurent2

    1. Cornell University, Ithaca NY USA 2. St. Louis College of Pharmacy, St. Louis MO USA

    We model the concentration of digoxin eliminated from the human body at a rate proportional to the concentration. This is a ``first-order reaction'' in the language of pharmacokinetics -- the study...

    https://qubeshub.org/publications/3206/?v=1

  4. 1-139-PlantsVsHerbivores-ModeliongScenario

    22 May 2022 | Teaching Materials | Contributor(s):

    By Mary Vanderschoot

    Wheaton College, Wheaton IL USA

    In this activity, students will apply a variety of techniques for analyzing nonlinear systems (e.g., nullclines, linearization, and technologies for drawing phase portraits) to study...

    https://qubeshub.org/publications/3200/?v=1

  5. PPLANE

    02 Apr 2015 |

    PPLANE is a tool for Phase Plane Analysis of a System of Differential Equations of the form: x' = dx/dt = f(x,y), y' = dy/dt = g(x,y).