Hyperbolic Lattices is a mathematical framework in hyperbolic geometry that consists of discrete subgroups of isometries acting on hyperbolic space with a compact quotient, distinguished by their role in tessellating hyperbolic manifolds with regular, repeating geometric patterns.
136
Publications
5.7K
Citations
229
Authors
156
Institutions
Publications per year
2017–2026
50
Parents
Publications
136
Hyperbolic lattices in circuit quantum electrodynamics
Geometrical Finiteness for Hyperbolic Groups
Brian H. Bowditch · Journal of Functional Analysis · 1993 · 233 citations
Lattices in Spaces of Nonpositive Curvature
Patrick Eberlein · Annals of Mathematics · 1980 · 146 citations
1–5 of 136
Authors
229
- IB
9
h-index
- JM
8
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- TB
7
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- PM
6
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- ST
6
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1–5 of 229
Institutions
156
University of Alberta
Edmonton, Canada
14 h-index
25 publications
1.4K citations
Paul Scherrer Institute
Villigen, Switzerland
8 h-index
13 publications
736 citations
University of Zurich
Zurich, Switzerland
8 h-index
20 publications
1.2K citations
Centre National de la Recherche Scientifique
Paris, France
7 h-index
12 publications
656 citations
University of Würzburg
Würzburg, Germany
6 h-index
25 publications
2.3K citations
ETH Zurich
Zurich, Switzerland
6 h-index
6 publications
312 citations
Australian National University
Canberra, Australia
5 h-index
11 publications
470 citations
Université de Lorraine
Nancy, France
4 h-index
7 publications
185 citations
1–8 of 156
Venues
- Physical Review Letters
PRL · 10 publications · 460 citations
10
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- Physical review. B./Physical review. B
PRB · 7 publications · 360 citations
7
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- Inventiones mathematicae
6 publications · 293 citations
6
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- Annals of Mathematics
5 publications · 253 citations
5
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- Physical Review E
PRE · 5 publications · 153 citations
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