The study of automorphism groups of Riemann surfaces is a classic and venerable area of mathematics that has enjoyed a recent surge of interest because of advances both in computer algebra systems and infinite group theory. An influx of new researchers is coinciding with the retirement of many pioneers in the field, and this collection of papers seeks to mark that transition with papers from researchers at all stages of their career. Among the topics are extending Harvey's surface kernel maps, planar representations of group actions on surfaces, arithmetic of dihedral origami, the reduction of super-elliptic Riemann surfaces, and the Riemann-Hurwitz formula for regular graph coverings. Annotation ©2022 Ringgold, Inc., Portland, OR (protoview.com)
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Aaron Wootton, University of Portland, OR
S. Allen Broughton, Rose-Hulman Institute of Technology, Terre Haute, IN.
Jennifer Paulhus, Grinnell College, IA
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