Ciencias sociales
Obtenga información sobre la dinámica de sistemas complejos simulando modelos para describir el comportamiento dinámico en ecología, economía y sostenibilidad.
Hare-Lynx: Interactively Explore Population Dynamics
This model explores a typical predator/prey system based on Lotka–Volterra dynamics. This relatively simple system is a good way to get started with understanding population dynamics. The model requires the free SystemDynamics Modelica library, which can be downloaded from here.
Para ejecutar este ejemplo necesitará
Las versiones más recientes de System Modeler y Mathematica.
Por favor haga una selección:
Obtener unaprueba gratuita Continuar
con la descarga
The Model
Download the example model and see how the populations of hares and lynx affect the birth and mortality rate of each other. A high density of hares will decrease the death rate of the predator, lynx. A higher density of lynx will in turn increase the death rate of the hares. In the model, parameters such as birth factors and initial conditions can be tweaked and experimented with.
The system diagram shows how the populations of the hares and lynx affect each other.
Interactive Simulation
The included notebook uses a SystemModelParametricSimulate object to interactively explore the model. With the simulation object, different custom visualizations and interactions can be constructed. In the notebook, a parametric plot of the hare versus lynx population is plotted on top of a locator pane where the initial conditions can be chosen. Additional sliders allow you to change parameter values in the model.
The start values of the different animal populations can be set by moving the crosshair. The population trajectories will form a limit cycle, regardless of the initial conditions.
Create Custom Interactions
By scripting in the Wolfram Language, custom manipulation objects and visualizations can be created.
Wolfram System Modeler
Probar
Comprar
System Modeler está disponible en inglés
y japonés
para Windows, macOS y Linux »
¿Preguntas? ¿Comentarios? Contacte a un experto de Wolfram »