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- W2401921111 abstract "A pseudo-real Riemann surface admits anticonformal automorphisms but no anticonformal involution. We obtain the classification of actions and groups of automorphisms of pseudo-real Riemann surfaces of genera 2, 3 and 4. For instance the automorphism group of a pseudo-real Riemann surface of genus 4 is either C4 or C8 or the Frobenius group of order 20, and in the case of C4 there are exactly two possible topological actions. Let M K be the set of surfaces in the moduli space M K corresponding to pseudo-real Riemann surfaces. We obtain the equisymmetric stratification of M K for genera g =2 , 3, 4, and as a consequence we have that M K is connected for g =2 , 3 but M K4" @default.
- W2401921111 created "2016-06-24" @default.
- W2401921111 creator A5020145082 @default.
- W2401921111 date "2014-01-01" @default.
- W2401921111 modified "2023-09-23" @default.
- W2401921111 title "Automorphism Groups of Pseudo-real Riemann Surfaces of Low Genus" @default.
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