Galois-Teichmüller Theory and Arithmetic Geometry

Hiroaki Nakamura, Florian Pop, Leila Schneps, and Akio Tamagawa, editors

Publisher:

Mathematical Society of Japan

Publication Date:

2012

Number of Pages:

832

Format:

Hardcover

Series:

Advanced Studies in Pure Mathematics 63

Price:

148.00

ISBN:

9784884970143

Category:

Proceedings

MAA Review
Table of Contents

We do not plan to review this book.

A. Auel -- Remarks on the Milnor conjecture over schemes
F. C. S. Brown -- On the decomposition of motivic multiple zeta values
S. Carr and L. Schneps -- Combinatorics of the double shuffle Lie algebra
P. Cartier -- On the double zeta values
S. Corry -- Harmonic Galois theory for finite graphs
P. Dèbes and F. Legrand -- Twisted covers and specializations
H. Furusho -- Geometric interpretation of double shuffle relation for multiple L-values
K. Hashimoto and H. Tsunogai -- Noether's problem for transitive permutation groups of degree 6
Y. Ihara -- Comparison of some quotients of fundamental groups of algebraic curves over p-adic fields
N. Imai -- Dimensions of moduli spaces of finite flat models
P. Lochak -- Results and conjectures in profinite Teichmüller theory
I. Marin -- Galois actions on complex braid groups
A. Obus -- The (local) lifting problem for curves
G. Quick -- Some remarks on profinite completion of spaces
C. Rasmussen -- An abelian surface with constrained 3-power torsion
M. Saïdi -- Fake liftings of Galois covers between smooth curves
A. Schmidt -- Motivic aspects of anabelian geometry
J. Stix -- On cuspidal sections of algebraic fundamental groups
H. Tokunaga -- A note on quadratic residue curves on rational ruled surfaces
K. Wickelgren -- n-nilpotent obstructions to π1 sections of P1−{0,1,∞} and Massey products
Z. Wojtkowiak -- Lie algebras of Galois representations on fundamental groups
G. Yamashita -- p-adic multiple zeta values, p-adic multiple L-values, and motivic Galois groups
Y. Hoshi and S. Mochizuki -- Topics surrounding the combinatorial anabelian geometry of hyperbolic curves I: Inertia groups and profinite Dehn twists
H. Nakamura -- Some congruence properties of Eisenstein invariants associated to elliptic curves