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Math @ Duke
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Publications [#353836] of Kirsten G. Wickelgren
Papers Published
- Wickelgren, K, 3-nilpotent obstructions to pi_1 sections for P^1_Q - {0,1,infty}, edited by Stix, J,
The Arithmetic of Fundamental Groups - PIA 2010, editor J. Stix,
Contributions in Mathematical and Computational Sciences, Vol. 2,
Springer-Verlag Berlin Heidelberg, 2012
(January, 2012)
(last updated on 2026/01/22)
Abstract: We study which rational points of the Jacobian of P^1_K -{0,1,infty} can be
lifted to sections of geometrically 3 nilpotent quotients of etale pi_1 over
the absolute Galois group. This is equivalent to evaluating certain triple
Massey products of elements of H^1(G_K). For K=Q_p or R, we give a complete mod
2 calculation. This permits some mod 2 calculations for K = Q. These are
computations of obstructions of Jordan Ellenberg.
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