Bifurcation Diagrams in Nonlinear Dynamical Systems: Qualitative Representation of System Behavior Evolution

In nonlinear dynamical systems, bifurcation diagrams serve as qualitative tools to represent the evolution of system behavior. This code implements a classical Lorenz system in ode1.m, while sode3.m computes and visualizes parameter-sensitive bifurcation diagrams for the system. The implementation demonstrates how to track system stability changes through parameter variations using numerical integration and Poincaré section techniques.