Bounding the number of remarkable values via Jouanolou's theorem

tation of P and Q and prove that P and Q are equivalent polyhedra. Obviously, this correspondence between the faces of P and Q preserves the inclusion and

Il est indispensable de contrôler et de maitriser la phase pré analytique dans sa totalité pour ne pas avoir une modification qualitative ou quantitative du paramètre à doser,

We present the formalization of Dirichlet’s theorem on the infinitude of primes in arithmetic progressions, and Selberg’s elementary proof of the prime number theorem, which

By the results of part 3, the stratification by the values of logarithmic residues is the same as the stratification by the values of Kähler differentials which is an

Since Poincar´ e, a lot of authors, see below, have given bounds about the number of remarkable values and have studied the problem of reducibility in a pencil of algebraic curves..

We use an algorithm which, for a given genus g and a given field size q, returns the best upper order Weil bound for the number of F q -rational points of a genus g curve, together

The proof of Theorem 4 shares certain characteristics with that of Theorem 5, in par- ticular Beukers’ lifting results in [10] will form our starting point concerning E-functions,

the values of the p consecutive coefficients a,, a^ ..., dp are given with cip-^o^ there exists an upper limit to the moduli of the p roots of smallest absolute value which is