[1] F. Brown, Mixed Tate motives over Z, Annals of Math., volume 175, no. 1, 949–976, (2012).
[2] P. Deligne and A. Goncharov, Groupes fondamentaux motiviques de Tate mixte, Ann. Sci. Ecole Norm. Sup. (4) 38 (2005), 1–56.
[3] M. Eie, W–C. Liaw and Y. L. Ong, A restricted sum formula among multiple zeta values, J. Number Theory 129 (2009), 908–921.
[4] C. Glanois, Unramified Euler sums and Hoffman ⋆ basis, preprint, arXiv: 1603.05178[NT].
[5] A. B. Goncharov, Multiple ζ-values, Galois groups, and geometry of modular varieties, in European Congress of Mathematics (Barcelona, 2000), Progr. Math. 201, Birkhauser, Basel, (2001), 361–392.
[6] M. Hirose and N. Sato, Algebraic differential formulas for the shuffle, stuffle and duality relations of iterated integrals, preprint.
[7] M. Hirose, H. Murahara and T. Murakami, A cyclic analogue of multiple zeta values, Commentarii Mathematici Universitatis Sancti Pauli Vol.67-2 (2019), 167–202.
[8] M. Hirose, H. Murahara and T. Onozuka, Q-linear relations of specific families of multiple zeta values and the linear part of Kawashima’s relation, preprint.
[9] M. E. Hoffman, The algebra of multiple harmonic series, J. Algebra 194 (1997), 477–495.
[10] M. E. Hoffman, Quasi-symmetric functions and mod p multiple harmonic sums, Kyushu J. Math. 69 (2015), 345–366.
[11] M. E. Hoffman, An Odd Variant of Multiple Zeta Values, Communications in Number Theory and Physics 13 (2019), no. 3, 529–567.
[12] Y. Horikawa, H. Murahara and K. Oyama, A note on derivation relations for multiple zeta values and finite multiple zeta values, preprint 1809.08389[NT].
[13] K. Ihara, M. Kaneko, and D. Zagier, Derivation and double shuffle relations for multiple zeta values, Compositio Math. 142 (2006), 307–338.
[14] D. Jarossay, Double m´elange des multizˆetas finis et multizˆetas sym´etris´es, C. R. Math. Acad. Sci. Paris 352 (2014), 767–771.
[15] M. Kaneko, On an extension of the derivation relation for multiple zeta values, The Con- ference on L-Functions, 89–94, World Sci. Publ., Hackensack, NJ (2007).
[16] M. Kaneko, Finite multiple zeta values (in Japanese), RIMS Kˆokyuˆroku Bessatsu B68 (2017), 175–190.
[17] M. Kaneko, An introduction to classical and finite multiple zeta values, Publications math´ematiques de Besan¸con. Alg`ebre et th´eorie des nombres no.1 (2019), 103–129.
[18] M. Kaneko, H. Murahara and T. Murakami, Quasi-derivation relations for multiple zeta values revisited, preprint 1907.08959v1[NT].
[19] M. Kaneko and S. Yamamoto, A new integral-series identity of multiple zeta values and regularizations, Selecta Mathematica (N.S.) 24 (2018), 2499–2521.
[20] M. Kaneko and D. Zagier, Finite multiple zeta values, in preparation.
[21] G. Kawashima, A class of relations among multiple zeta values, J. Number Theory 129 (2009), 755–788.
[22] H. Murahara, Derivation relations for finite multiple zeta values, Int. J. Number Theory 13 (2017), 419–427.
[23] H. Murahara and T. Murakami, On a generalisation of restricted sum formula for multiple zeta values and finite multiple zeta values, Bulletin of the Australian Mathematical Society (to appear).
[24] T. Murakami, On Hoffman’s t-values of maximal height and generators of multiple zeta values, preprint.
[25] M. Nakasuji, O. Phuksuwan, and Y. Yamasaki, On Schur multiple zeta functions: A com- binatoric generalization of multiple zeta functions, Adv. Math. 333 (2018), 570–619.
[26] Y. Ohno, A generalization of the duality and sum formulas on the multiple zeta values, J. Number Theory 74 (1999), 39–43.
[27] Y. Ohno and N. Wakabayashi, Cyclic sum of multiple zeta values, Acta Arith. 123 (2006), 289–295.
[28] K. Oyama, Ohno-type relation for finite multiple zeta values, Kyushu J. Math. 72 (2018), 277–285.
[29] C. Reutenauer, Free Lie Algebras, Oxford Science Publications, 1993.
[30] T. Tanaka, On the quasi-derivation relation for multiple zeta values, J. Number Theory 129 (2009), 2021–2034.
[31] T. Tanaka, Restricted sum formula and derivation relation for multiple zeta values, preprint 1303.0398[NT].
[32] T. Terasoma, Mixed Tate motives and multiple zeta values, Invent. Math. 149 (2002), 339–369.
[33] S. Yamamoto, Multiple zeta-star values and multiple integrals, RIMS Kˆokyuˆroku Bessatsu B68 (2017), 3–14.
[34] D. Zagier, Values of zeta functions and their applications, in ECM volume, Progress in Math. 120 (1994), 497–512.
[35] D. Zagier, Evaluation of the multiple zeta values ζ(2, . . . , 2, 3, 2, . . . 2), Ann. of Math. 175 (2012), 977–1000.
[36] J. Zhao, Wolstenholme type theorem for multiple harmonic sums, Int. J. Number Theory 4 (2008), 73–106.