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2025

Complex hyperbolic triangle groups of type $$[m,m,0;n_1,n_2,2]$$

Povall, S., & Pratoussevitch, A. (2025). Complex hyperbolic triangle groups of type $$[m,m,0;n_1,n_2,2]$$. Geometriae Dedicata, 219(1). doi:10.1007/s10711-025-00981-z

DOI: 10.1007/s10711-025-00981-z
: Journal article

2021

Complex Hyperbolic Triangle Groups of Type $[m,m,0; n_1, n_2, 2]$

: Preprint

Complex Hyperbolic Triangle Groups of Type $[m,m,0; n_1, n_2, 2]$

DOI: 10.48550/arxiv.2101.02807
: Preprint

2019

Ultra-Parallel Complex Hyperbolic Triangle Groups

Povall, S. (2019, September 10). Ultra-Parallel Complex Hyperbolic Triangle Groups.

: Thesis / Dissertation

COMPLEX HYPERBOLIC TRIANGLE GROUPS OF TYPE [m, m, 0; 3, 3, 2]

Povall, S., & Pratoussevitch, A. (2020). COMPLEX HYPERBOLIC TRIANGLE GROUPS OF TYPE [m, m, 0; 3, 3, 2]. CONFORMAL GEOMETRY AND DYNAMICS, 24, 51-67. doi:10.1090/ecgd/348

DOI: 10.1090/ecgd/348
: Journal article

Dr Sam Povall
M.Math, PGCE, PhD, FHEA

Publications

2025

Complex hyperbolic triangle groups of type $$[m,m,0;n_1,n_2,2]$$

2021

Complex Hyperbolic Triangle Groups of Type $[m,m,0; n_1, n_2, 2]$

Complex Hyperbolic Triangle Groups of Type $[m,m,0; n_1, n_2, 2]$

2019

Ultra-Parallel Complex Hyperbolic Triangle Groups

COMPLEX HYPERBOLIC TRIANGLE GROUPS OF TYPE [<i>m</i>, <i>m</i>, 0; 3, 3, 2]