Add to ORKGInternational audienceWe prove a sum-shuffle formula for multiple zeta values in Tate algebras (in positive characteristic), introduced by the author.This follows from an analog result for double twisted power sums, implying that a vector space generated by multiple zeta values in Tate algebras is an algebra.Nous démontrons une formule de mélange pour des valeurs zêta multiples dans des algèbres de Tate (en caractéristique non nulle) introduites par l'auteur. Ce résultat se déduit d'un résultat analogue pour les sommes de puissances tordues et implique que l'espace vectoriel des valeurs zêta multiples dans les algèbres de Tate est une algèbre
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
Multiples zeta values (MZV's for short) in positive characteristic were introduced by Thakur as anal...
International audienceWe prove a sum-shuffle formula for multiple zeta values in Tate algebras (in p...
International audienceWe prove a sum-shuffle formula for multiple zeta values in Tate algebras (in p...
We prove a sum-shuffle formula for multiple zeta values in Tate algebras (in positive characteristic...
Several modifications and corrections. The main addition is the new Theorem B.We study trivial multi...
Several modifications and corrections. The main addition is the new Theorem B.We study trivial multi...
AbstractThe algebraic and combinatorial theory of shuffles, introduced by Chen and Ree, is further d...
In this paper, we produce shuffle relations from multiple zeta values of the form ζ ({ 1 }m-1, n+1)....
A large family of relations among multiple zeta values may be described using the combinatorics of s...
In this note, we discuss a generalization of Thakur's multiple zeta values and allied objects, in th...
AbstractWe establish a new class of relations, which we call the cyclic sum identities, among the mu...
Abstract We study trivial multiple zeta values in Tate algebras. These are particula...
Kyushu University 21st Century COE Program Development of Dynamic Mathematics with High Functionalit...
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
Multiples zeta values (MZV's for short) in positive characteristic were introduced by Thakur as anal...
International audienceWe prove a sum-shuffle formula for multiple zeta values in Tate algebras (in p...
International audienceWe prove a sum-shuffle formula for multiple zeta values in Tate algebras (in p...
We prove a sum-shuffle formula for multiple zeta values in Tate algebras (in positive characteristic...
Several modifications and corrections. The main addition is the new Theorem B.We study trivial multi...
Several modifications and corrections. The main addition is the new Theorem B.We study trivial multi...
AbstractThe algebraic and combinatorial theory of shuffles, introduced by Chen and Ree, is further d...
In this paper, we produce shuffle relations from multiple zeta values of the form ζ ({ 1 }m-1, n+1)....
A large family of relations among multiple zeta values may be described using the combinatorics of s...
In this note, we discuss a generalization of Thakur's multiple zeta values and allied objects, in th...
AbstractWe establish a new class of relations, which we call the cyclic sum identities, among the mu...
Abstract We study trivial multiple zeta values in Tate algebras. These are particula...
Kyushu University 21st Century COE Program Development of Dynamic Mathematics with High Functionalit...
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
ABSTRACT. We give a review of the proof of double shuffle rela-tions for p–adic multiple zeta values...
Multiples zeta values (MZV's for short) in positive characteristic were introduced by Thakur as anal...