Hey, I don't have it but let me try to rough it in ok:

So we have:

In these, sometimes we can find a Lyapunov function of the form for suitable choices of a and b such that at the critical point , if in some region about and in that same region. If so, then the point is stable. Well the critical point is the origin so let and and then:

The last term is always negative. However, I can't show that for suitable choices of a and b, the entire expression is less than or equal zero in some deleted neighborhood of the origin.