Jesús Gago Vargas , José María Ucha Enríquez , María Isabel Hartillo Hermoso
Let f1,¿,fp be polynomials in and let D=Dn be the n-th Weyl algebra. We provide upper bounds for the complexity of computing the annihilating ideal of in D[s]=D[s1,¿,sp]. These bounds provide an initial explanation of the differences between the running times of the two methods known to obtain the so-called Bernstein¿Sato ideals.
© 2008-2024 Fundación Dialnet · Todos los derechos reservados