A differential equation for polynomials related to the Jacobian conjecture
Acceso a Texto completo
Fuente
Pro Mathematica; Vol. 27, Núm. 53-54 (2013)Abstract
We analyze a possible minimal counterexample to theJacobian 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 dierential equation of the second kind. Analizamos un posible contraejemplo P;Q a la conjetura del jacobiano con gcd(deg(P); deg(Q)) = 16 y mostramos que su existencia depende exclusivamente de la existencia de soluciones de una cierta ecuacion diferencial de Abel de segundo tipo.
Collections
Except where otherwise noted, this item's license is described as info:eu-repo/semantics/openAccess