Pages that link to "Item:Q2510099"
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The following pages link to Another proof of Zagier's evaluation formula of the multiple zeta values \(\zeta (2, \dots , 2, 3, 2, \dots , 2)\) (Q2510099):
Displaying 9 items.
- Evaluation of the multiple zeta values \(\zeta(2,\ldots,2,3,2,\ldots,2)\) (Q410121) (← links)
- An alternative proof of a theorem of Zagier (Q504841) (← links)
- Identities for the multiple zeta (star) values (Q1743207) (← links)
- Alternating double Euler sums, hypergeometric identities and a theorem of Zagier (Q1754620) (← links)
- Explicit formulas of some mixed Euler sums via alternating multiple zeta values (Q2006699) (← links)
- Another look at Zagier's formula for multiple zeta values involving Hoffman elements (Q2672703) (← links)
- Another Proof of the Famous Formula for the Zeta Function at Positive Even Integers (Q4554685) (← links)
- Some relations deduced from regularized double shuffle relations of multiple zeta values (Q5857376) (← links)
- On the evaluation of the alternating multiple $$ t $$ value $$ t({\overline{1}},\ldots ,{\overline{1}}, 1, {\overline{1}},\ldots ,{\overline{1}}) $$ (Q6500199) (← links)
