Cusps of Picard modular surfaces

Mathematics – Geometric Topology

Scientific paper

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To appear in Geom. Dedicata

Scientific paper

We determine the number of cusps of minimal Picard modular surfaces. The
proof also counts cusps of other Picard modular surfaces of arithmetic
interest. Consequently, for each N > 0 there are finitely many commensurability
classes of nonuniform arithmetic lattices in SU(2, 1) that contain an N-cusped
surface. We also discuss a higher-rank analogue.

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