A differential equation for polynomials related to the Jacobian conjecture

Abstract

We analyze a possible minimal counterexample to the Jacobian Conjecture $P,Q$ with $\gcd (deg(P),deg(Q))=16$ and show that its existence depends only on the existence of solutions for a certain Abel differential equation of the second kind.

Update on the reference [1], some minor typing errors, journal reference

References in corpus (1)

• On the shape of possible counterexamples to the Jacobian Conjecture