activity
19982020
most citedThe syntomic regulator for of curves

7 citations · 12 across the 8 of their papers we have counts for

collaborators

8 papers

math.NT2020

Describing all multivariable functional equations of dilogarithms

Rob de Jeu

We prove quite general statements about functional equations in any number of variables for the dilogarithms defined by Bloch-Wigner, Rogers, and Coleman, showing that they follow…

math.NT2019★ 1 cited

Conjectures, consequences, and numerical experiments for p-adic Artin L-functions

Rob de Jeu, Xavier-François Roblot

We conjecture that the p-adic L-function of a non-trivial irreducible even Artin character over a totally real field is non-zero at all non-zero integers. This implies that a conje…

math.NT2012★ 7 cited

The syntomic regulator for of curves

Amnon Besser, Rob de Jeu

Let be a curve defined over a discrete valuation field of characteristic zero where the residue field has positive characteristic. Assuming that has good reduction over the…

math.AG2011

Beilinson's Hodge conjecture for smooth varieties

Rob de Jeu, James D. Lewis

Consider the cycle class map cl_{r,m} : CH^r(U,m;\Q) \to ΓH^{2r-m}(U,\Q(r)), where CH^r(U,m;\Q) is Bloch's higher Chow group (tensored with \Q) of a smooth complex quasi-projective…

math.NT2011★ 2 cited

On special elements in higher algebraic K-theory and the Lichtenbaum-Gross Conjecture

David Burns, Herbert Gangl, Rob de Jeu

We conjecture the existence of special elements in odd degree higher algebraic K-groups of number fields that are related in a precise way to the values at strictly negative intege…

math.KT2007

On the p-adic Beilinson conjecture for number fields

Amnon Besser, Paul Buckingham, Rob de Jeu +1

We formulate a conjectural p-adic analogue of Borel's theorem relating regulators for higher K-groups of number fields to special values of the corresponding zeta-functions, using…