Integral Evaluation of Odd Euler Sums, Multiple $t$-Value $t\left(3,2,\ldots,2\right)$ and Multiple Zeta Value $\zeta(3,2,\ldots,2)$

Jorge Layja; Masato Kobayashi; Sarth Chavan

arxiv: 2111.07097 · v1 · pith:QSHNXCCR · submitted 2021-11-13 · math.NT

Integral Evaluation of Odd Euler Sums, Multiple t-Value tleft(3,2,ldots,2right) and Multiple Zeta Value zeta(3,2,ldots,2)

Sarth Chavan , Masato Kobayashi , Jorge Layja This is my paper

Reviewed by Pith T0 review T1 audit T2 compute T3 formal T4 kernel pith:QSHNXCCR record.json open to challenge →

classification math.NT

keywords ldotsmultiplevaluezetaleftrighteulersums

0 comments

read the original abstract

We construct an analytic approach to evaluate odd Euler sums, multiple zeta value $\zeta(3,2,\ldots,2)$ and multiple $t$-value $t\left(3,2,\ldots,2\right)$. Moreover, we also conjecture a closed expression for multiple $t$-value $t\left(2,\ldots,2,1\right)$.

This paper has not been read by Pith yet.

Integral Evaluation of Odd Euler Sums, Multiple t-Value tleft(3,2,ldots,2right) and Multiple Zeta Value zeta(3,2,ldots,2)

discussion (0)