On the p-adic Beilinson conjecture for number fields

There is wealth of experimental [32, 33], numerical [16, 34, 18] and analytical [35, 36, 37] support in favour of fractal concepts for describing the multi-scale distribution of

Our model called graph convolutional kernel network (GCKN) relies on the successive uses of the Nystr¨om method ( Williams & Seeger , 2001 ) to approximate the fea- ture map at

Moreover, if S does not contain all the places above p, Schmidt proved in the series of papers [Sch1], [Sch2], [Sch3] that one can achieve the cohomological dimension 2 property for G

To conclude, we will show that the behavior, in K/k, of the finite torsion groups T n of p-ramification theory (as “dual” invariants of p-class groups) gives much strongly

In order to simplify the process of converting numbers from the modular representation to the positional representation of numbers, we will consider an approximate method that allows

We prove new explicit formulas for the p-adic L-functions of totally real number fields and show how these formulas can be used to compute values and representations of

In this paper, we make use of the Sobolev space W 1,1 (R + , R n ) to derive at once the Pontryagin conditions for the standard optimal growth model in continuous time, including

Les deux spectres sont presque identique sauf pour la bande patate à 560 cm-1 qui est présente dans le spectre du charbon MERCK et caractérise les déformations des amines