Zero-Hopf bifurcation in a four-dimensional quartic polynomial differential system via the averaging theory of the third order

The averaging theory of third order shows that for a ۴-dimensional Quartic Polynomial Differential System, at most ۳۶ limit cycles can bifurcate from one singularity with eigenvalues of the form ±ωi, ۰, and ۰.

کلیدواژه ها:

averaging theory ، zero-Hopf bifurcation ، Quartic polynomial differential systems