Higher Genus Curves in Mathematical Physics and Arithmetic Geometry

The proceedings of a January 2016 session in Seattle presents 13 papers on the role of higher genus curves in both mathematical physics and arithmetic geometry. Among their topics are a lower bound for the number of finitely maximal Cp-actions on a compact oriented surface, rational points in the moduli space of genus two, Inose's construction and elliptic K3 surfaces with Mordell-Weil rank 15 revisited, extending Runge's method for integral points, and syzygy divisors on Hurwitz spaces. Annotation ©2018 Ringgold, Inc., Portland, OR (protoview.com)