A sum-shuffle formula for zeta values in Tate algebras

Figure 21 : Taux de protéines totales chez les plants de blé dur : saine et malade (infectés par l’oïdium), sans et avec traitement avec produit chimique (PROSARO), 3 mois

more than one MPI process is used, ScaLAPACK is called at the top of the tree, and the block size and grid shape for ScaLAPACK may need to be adapted to the number of threads used

On the one hand, following the pioneering work of Anderson [3] in which he introduced the analogue of cyclotomic units for the Carlitz module, Angl` es, Tavares Ribeiro and the

One of the new features of the present work is to highlight the fact that several such results on values at one of L-series in positive characteristic belong to the special

(1) First, by using a motivic interpretation of MZV’s due to Anderson and Thakur in [ 4 ] and the Anderson-Brownawell-Papanikolas criterion for linear independence in

However, in all explicit cases we analysed experimentally, this construction is sufficient to detect all the K-linear dependence relations among Thakur’s multiple zeta values for

In addition, we are indebted with: David Goss who suggested the appropri- ate direction of investigation in order to obtain Proposition 24, Denis Simon who discovered Lemma 4, and

Our approach in the above proof finds its origins in [6] where an alternative proof of the Herbrand-Ribet Theorem for function fields [21] is given, based on an equivariant class