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PDF] Closed geodesics on semi-arithmetic Riemann surfaces | Semantic Scholar
COUNTING SALEM NUMBERS OF ARITHMETIC HYPERBOLIC 3–ORBIFOLDS 1. Introduction A Salem number is a real algebraic integer λ >
COUNTING AND EFFECTIVE RIGIDITY IN ALGEBRA AND GEOMETRY 1.1. Inverse problems. 1.1.1. Algebraic problems. Given a degree d centr
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COUNTING PROBLEMS FOR GEODESICS ON ARITHMETIC HYPERBOLIC SURFACES Let M be an orientable hyperbolic manifold (or orbifold) with
Quadratic forms and quaternion algebras: algorithms and ... - Magma
New York Journal of Mathematics The length spectra of arithmetic hyperbolic 3-manifolds and their totally geodesic surfaces
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Quaternion - Wikipedia
arXiv:2104.01968v1 [math.NT] 5 Apr 2021
PARAMETRIZING SHIMURA SUBVARIETIES OF A1 SHIMURA VARIETIES AND RELATED GEOMETRIC PROBLEMS 1. Introduction It is well-known that
PDF) The length of closed geodesics on random Riemann Surfaces
arXiv:math/0701137v5 [math.RA] 9 Jan 2011
Quaternion algebras
Chebotarev-Type Theorems in Homology Classes
DISTRIBUTION OF HOLONOMY ABOUT CLOSED GEODESICS IN A PRODUCT OF HYPERBOLIC PLANES
PDF) Geometric analysis on quaternion ℍ-type groups
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Intersections of closed geodesics on Shimura curves
Closed Geodesics on Riemann Surfaces
Geodesics and commensurability classes of arithmetic hyperbolic 3-manifolds
GEOMETRY OF RIEMANN SURFACES BASED ON CLOSED GEODESICS Contents 1. Introduction 2. Basic definitions 3. Hyperelliptic surfaces a
arXiv:1701.06712v3 [math.GT] 16 Jan 2018
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