Abstract
We show that for every g ≥ 2 there is a compact arithmetic Riemann surface of genus g with at least 4(g - 1) automorphisms, and that this lower bound is attained by infinitely many genera, the smallest being 24. © 2005 Cambridge Philosophical Society.
Cite
CITATION STYLE
APA
Belolipetsky, M., & Jones, G. A. (2005). A bound for the number of automorphisms of an arithmetic Riemann surface. Mathematical Proceedings of the Cambridge Philosophical Society, 138(2), 289–299. https://doi.org/10.1017/S0305004104008035
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