Non-abelian unipotent periods and monodromy of iterated integrals

Journal of the Institute of Mathematics of Jussieu

Volumn 2, Issue 1, 2003, Pages 145-168

  Wojtkowiak, Zdzisław ^a  

^a UNIVERSITÉ CÔTE D'AZUR   (France)

Author keywords

fundamental group; iterated integrals; Lie algebras; monodromy; periods; polylogarithms

Indexed keywords

EID: 24144461132     PISSN: 14747480     EISSN: 14753030     Source Type: Journal    
DOI: 10.1017/S1474748003000069     Document Type: Article

References (6)

1. A. A. Beilinson and P. Deligne, Interprétation motivique de la conjecture de Zagier reliant polylogarithmes et régulareurs, In Motives Proc. Symp. Pure Mathematics (ed. U. Jannsen, S. L. Kleiman and J.-P. Serre), vol. 55, part II, pp. 97–121 (American Mathematical Society, 1994).
2. P. Deligne, Le groupe fondamental de la droite projective moins trois points, In Galois groups over $$ (ed. Y. Ihara, K. Ribet and J.-P. Serre), Mathematical Sciences Research Institute Publications, no. 16 (1989), pp. 79–297.
3. Z. Wojtkowiak, Monodromy of iterated integrals and non-abelian unipotent periods, In Geometric Galois actions, London Mathematical Society Lecture Notes Series, vol. 243, pp. 219–289 (Cambridge University Press, 1997).
4. Z. WOJTKOWIAK, Mixed Hodge structures and iterated integrals, Prépublication no. 507, Université de Nice (1997) (revised version Prépublication no. 546, Universite de Nice (1999)).
5. Z. WOJTKOWIAK, On Z-adic iterated integrals, Prépublication no. 565, Université de Nice (1999) (revised version Prépublication no. 603, Université de Nice (2000)).
6. Z. WOJTKOWIAK, Monodromy of iterated integrals and Galois action on the fundamental group of a projective line minus a finite number of points, Prépublication no. 578, Université de Nice (1999).