Steven J. Charlton

most citedOn motivic multiple

t

values, Saha's basis conjecture, and generators of alternating MZV's

3 citations · 3 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2023

Differential operators and a depth reduction for the alternating multiple zeta values $ζ (1, \dots, 1, 2 m)$

Kam Cheong Au, Steven Charlton, Michael E. Hoffman

We establish an identity amongst certain differential operators applied to a formal power-series. As a corollary we obtain an explicit depth reduction result for alternating MZV's…

math.NT2021

On the evaluation of the alternating multiple $t$ value $t ({1}^{a}, 1, {1}^{b})$

Steven Charlton

We prove an evaluation for the stuffle-regularised multiple $t$ value $t^{*, V} ({1}^{a}, 1, {1}^{b})$ in terms of $lo g (2)$ , $ζ (k)$ and $β (k)$ . This…

math.NT2021★ 3 cited

On motivic multiple $t$ values, Saha's basis conjecture, and generators of alternating MZV's

Steven Charlton

We give an evaluation for the stuffle-regularised $t^{*, V} ({2}^{a}, 1, {2}^{b})$ as a polynomial in single-zeta values, $lo g (2)$ and $V$ . We then apply this to establish some lin…

Differential operators and a depth reduction for the alternating multiple zeta values ζ(1,…,1,2m)

On the evaluation of the alternating multiple t value t({1}a,1,{1}b)

On motivic multiple t values, Saha's basis conjecture, and generators of alternating MZV's

Differential operators and a depth reduction for the alternating multiple zeta values $ζ (1, \dots, 1, 2 m)$

On the evaluation of the alternating multiple $t$ value $t ({1}^{a}, 1, {1}^{b})$

On motivic multiple $t$ values, Saha's basis conjecture, and generators of alternating MZV's