differential-equations

To analyze ODE equilibria and phase-plane stability, this framework calculates Jacobian matrices, classifies linear stability, and visualizes dynamics for predator-prey and other differential equation systems through a unified API.

Yes, you can solve reaction-diffusion PDEs and logistic growth ODEs using the same toolkit, which provides a unified model library and reusable API for defining, solving, and analyzing both ordinary and partial differential equations.

The best way to estimate parameters for an SIR differential equation model is using the toolkit's built-in parameter estimation tools, which integrate directly with the numerical solvers to fit model dynamics to observed data.

Yes, this differential equations framework supports custom equations and higher dimensions, allowing you to extend pre-built templates like Lotka-Volterra to address spatial problems and complex dynamical systems beyond standard models.

You calculate the Jacobian matrix for ODE stability classification by using the toolkit's analysis features, which automatically compute the Jacobian at equilibria to classify stability and support bifurcation exploration.