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1. CMB 2000 (vol 43 pp. 115)

Schmutz Schaller, Paul
 Perfect Non-Extremal Riemann Surfaces An infinite family of perfect, non-extremal Riemann surfaces is constructed, the first examples of this type of surfaces. The examples are based on normal subgroups of the modular group $\PSL(2,{\sf Z})$ of level $6$. They provide non-Euclidean analogues to the existence of perfect, non-extremal positive definite quadratic forms. The analogy uses the function {\it syst\/} which associates to every Riemann surface $M$ the length of a systole, which is a shortest closed geodesic of $M$. Categories:11H99, 11F06, 30F45
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