HOPFBIF - The Hopf Bifurcation

Differential equations are known for their sensitivity to parametric changes. An example of a simple but extremely sensitive model can be investigated here. [Pg.661]

Walas (1991) quotes the following set of equations and notes its sensitivity to the magnitude of the parameter, A. [Pg.662]

THE HOPF BIFURCATION OR THE CHANGING NATURE OF EQUILIBRIUM POINTS PROBLEM OP WALAS [Pg.662]

Vary the value of A from -1.0 to +1.0 and examine the changing stability of the system as shown on a phase-plane diagram. [Pg.662]

Vary A interactively during the course of a simulation and note how quickly the system stability changes. [Pg.662]

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