Abstract
We are studying some aspects of the action of Galois groups on the torsor of paths connecting two (possibly tangential) points on a projective line minus a finite number of points. We obtain objects which formally behave like classical iterated integrals and polylogarithms. We formulate an analog of Zagier conjecture for these $l$-adic analogs of iterated integrals and polylogarithms.
Citation
Zdzisław Wojtkowiak. "On {$l$}-adic iterated integrals. I. Analog of Zagier conjecture." Nagoya Math. J. 176 113 - 158, 2004.
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