A hyperbolic fixed point of a differential equation is a fixed point for which the stability matrix has eigenvalues λ_1<0<λ_2, also called a saddle point. A hyperbolic fixed point of a map is a fixed point for which the rescaled variables satisfy (δ - α)^2 + 4βγ>0.
We guarantee you’ll find the right tutor, or we’ll cover the first hour of your lesson.