AbstractIn this paper, a theorem of Zagier concerning double zeta evaluations is generalized to the double L-values. In addition, fast computation of the double L-values is demonstrated, extending the method of Crandall. The PARI commands are available electronically
Many $\mathbb{Q}$-linear relations exist between multiple zeta values, the most interesting of which...
We find and prove relationships between Riemann zeta values and central binomial sums. We also inves...
Historically, the polylogarithm has attracted specialists and nonspecialists alike with its lovely e...
textIn this paper, the methods of D. Zagier, J. Borwein, and R. Girgensohn for proving evaluations ...
Historically, the polylogarithm has attracted specialists and non-specialists alike with its lovely ...
AbstractThe algebra of polylogarithms (iterated integrals over two differential forms ω0=dz/z and ω1...
International audienceFor positive integers $s_1,\ldots,s_k$ with $s_1\ge 2$, the series $$ \sum_{n_...
AbstractWe study relations between the multizeta values for function fields introduced by D. Thakur....
AbstractLet X be the projective line minus 0,1, and ∞ over Qp. The aim of the following is to give a...
textIn this paper, the methods of D. Zagier, J. Borwein, and R. Girgensohn for proving evaluations ...
AbstractWe prove that certain families of duality relations of the multiple zeta values (MZV's) are ...
AbstractIn this paper, a theorem of Zagier concerning double zeta evaluations is generalized to the ...
In studying the depth filtration on multiple zeta values, difficulties quickly arise due to a dispar...
We provide a data mine of proven results for Multiple Zeta Values (MZVs) of the form ζ (s1, s2, ...,...
AbstractGeneralized polylogarithms are defined as iterated integrals with respect to the two differe...
Many $\mathbb{Q}$-linear relations exist between multiple zeta values, the most interesting of which...
We find and prove relationships between Riemann zeta values and central binomial sums. We also inves...
Historically, the polylogarithm has attracted specialists and nonspecialists alike with its lovely e...
textIn this paper, the methods of D. Zagier, J. Borwein, and R. Girgensohn for proving evaluations ...
Historically, the polylogarithm has attracted specialists and non-specialists alike with its lovely ...
AbstractThe algebra of polylogarithms (iterated integrals over two differential forms ω0=dz/z and ω1...
International audienceFor positive integers $s_1,\ldots,s_k$ with $s_1\ge 2$, the series $$ \sum_{n_...
AbstractWe study relations between the multizeta values for function fields introduced by D. Thakur....
AbstractLet X be the projective line minus 0,1, and ∞ over Qp. The aim of the following is to give a...
textIn this paper, the methods of D. Zagier, J. Borwein, and R. Girgensohn for proving evaluations ...
AbstractWe prove that certain families of duality relations of the multiple zeta values (MZV's) are ...
AbstractIn this paper, a theorem of Zagier concerning double zeta evaluations is generalized to the ...
In studying the depth filtration on multiple zeta values, difficulties quickly arise due to a dispar...
We provide a data mine of proven results for Multiple Zeta Values (MZVs) of the form ζ (s1, s2, ...,...
AbstractGeneralized polylogarithms are defined as iterated integrals with respect to the two differe...
Many $\mathbb{Q}$-linear relations exist between multiple zeta values, the most interesting of which...
We find and prove relationships between Riemann zeta values and central binomial sums. We also inves...
Historically, the polylogarithm has attracted specialists and nonspecialists alike with its lovely e...
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