On the A-numbers in the quadratic fields K ( ~ - ~ )

This procedure should work for any higher class group of totally real abelian number fields, but in cases different from real quadratic fields the group theory which is necessary

Using known estimates for linear forms in p-adic logarithms, we prove that a previous result, con- cerning the particular case of quadratic numbers, is close to

For our work we start from the fact that a polynomial vector field with infinitely many limit cycles must contain a graph (bounded or unbounded, see Chapter i) which is accumulated

I1 y a une in/init~ de corps cubiques non.cycliques de discriminant positif dans lesquele il n'existe aucune couple d'unitds de di//drence 1... AI~KIV

The following developments are in general based on the results obtained in [1]... AllKIV

Nous allons appliquer ce th6or6me /~ quelques questions dans la th6orie des restes cubiques... AI~KIV YSn

ARKIV F/JR MATEMATIK.. Almqvist & Wiksells Boktryckeri

Actually Sali6 proves only the first inequality.. Almqvist & Wiksells