[1] P. Deligne and A. Goncharov, Groupes fondamentaux motiviques de Tate mixte, Ann. Sci. Ecole Norm.
Sup. (4) 38 (2005), 1–56.
[2] A. B. Goncharov, Periods and mixed motives, Unpublished manuscript, arXiv:math/0202154.
[3] M. E. Hoffman, Multiple harmonic series, Pacific J. Math. 152 (1992), no. 2, 275–290.
[4] M. E. Hoffman, The algebra of multiple harmonic series, J. Algebra 194 (1997), no. 2, 477–495.
[5] K. Ihara, M. Kaneko, and D. Zagier, Derivation and double shuffle relations for multiple zeta values,
Compos. Math. 142 (2006), no. 2, 307–338.
[6] J. Kajikawa, Duality and double shuffle relations of multiple zeta values, J. Number Theory 121 (2006),
no. 1, 1–6.
[7] N. Kawasaki and T. Tanaka, On the duality and the derivation relations for multiple zeta values, Ramanujan J. 47 (2018), no. 3, 651–658.
[8] A. Kimura, On a comparison between harmonic and shuffle products for multiple zeta values via matrix
representations (in Japanese), Tohoku University, master’s thesis (2020).
[9] A. Kimura, Intersection of duality and derivation relations for multiple zeta values, arXiv:2208.08556v1.
[10] Z. Li, Derivation relations and duality for the sum of multiple zeta values, Funct. Approx. Comment.
Math. 58 (2018), no. 2, 215–220.
[11] C. Reutenauer, Free Lie Algebras, Oxford Science Publications, 1993.
[12] S. Seki and S. Yamamoto, A new proof of the duality of multiple zeta values and its generalizations, Int.
J. Number Theory 15 (2019), no. 6, 1261–1265.
[13] T. Terasoma, Mixed Tate motives and multiple zeta values, Invent. Math., 149 (2002), 339–369.
[14] D. Zagier, Values of zeta functions and their applications, First European Congress of Mathematics, Vol.
II (Paris, 1992) 120 (1994), 497–512.
21
...