Media Summary: Geometries, Surfaces and Representations of Fundamental Groups. Lattices in SU(2,1) can be viewed in several different ways: via their geometry as holomorphic Complex hyperbolic geometry - J. Parker - Lecture 01

A Complex Hyperbolic Riley Slice John Parker - Detailed Analysis & Overview

Geometries, Surfaces and Representations of Fundamental Groups. Lattices in SU(2,1) can be viewed in several different ways: via their geometry as holomorphic Complex hyperbolic geometry - J. Parker - Lecture 01 SURFACE GROUP REPRESENTATIONS AND GEOMETRIC STRUCTURES DATE: 27 November 2017 to 30 November 2017 ... Complex hyperbolic geometry - J. Parker - Lecture 03 Non-arithmetic complex hyperbolic lattices - M. Deraux

David Fisher (Indiana University) After some history and motivation, I will discuss recent works with Bader, Miller and Stover in ... Horocyclic circles and tubes around complex hypersurfaces in Recorded during Group Theory Seminar the March 14, 2023 at ENS, Paris. Non arithmetic lattices Plática dada por Geometry, Groups and Dynamics (GGD) - 2017 DATE: 06 November 2017 to 24 November 2017 VENUE: Ramanujan Lecture ...

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“A COMPLEX HYPERBOLIC RILEY SLICE”--John Parker
John R. Parker: Complex hyperbolic lattices
Complex hyperbolic geometry - J. Parker - Lecture 01
Complex hyperbolic representations of triangle groups  by John Parker
Complex hyperbolic geometry - J. Parker - Lecture 02
Complex hyperbolic geometry - J. Parker - Lecture 03
Non-arithmetic complex hyperbolic lattices - M. Deraux
Totally geodesic submanifolds of real and complex hyperbolic manifolds
Horocyclic circles and tubes around complex hypersurfaces in a complex hyperbolic space
Pierre Py: Subgroups of hyperbolic groups, finiteness properties and complex hyperbolic lattices
Non arithmetic lattices (John Parker)
Complex Hyperbolic Space. William Goldman, Robert Miner, Mark Phillips.
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“A COMPLEX HYPERBOLIC RILEY SLICE”--John Parker

“A COMPLEX HYPERBOLIC RILEY SLICE”--John Parker

Geometries, Surfaces and Representations of Fundamental Groups.

John R. Parker: Complex hyperbolic lattices

John R. Parker: Complex hyperbolic lattices

Lattices in SU(2,1) can be viewed in several different ways: via their geometry as holomorphic

Complex hyperbolic geometry - J. Parker - Lecture 01

Complex hyperbolic geometry - J. Parker - Lecture 01

Complex hyperbolic geometry - J. Parker - Lecture 01

Complex hyperbolic representations of triangle groups  by John Parker

Complex hyperbolic representations of triangle groups by John Parker

SURFACE GROUP REPRESENTATIONS AND GEOMETRIC STRUCTURES DATE: 27 November 2017 to 30 November 2017 ...

Complex hyperbolic geometry - J. Parker - Lecture 02

Complex hyperbolic geometry - J. Parker - Lecture 02

The boundary of

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Complex hyperbolic geometry - J. Parker - Lecture 03

Complex hyperbolic geometry - J. Parker - Lecture 03

Complex hyperbolic geometry - J. Parker - Lecture 03

Non-arithmetic complex hyperbolic lattices - M. Deraux

Non-arithmetic complex hyperbolic lattices - M. Deraux

Non-arithmetic complex hyperbolic lattices - M. Deraux

Totally geodesic submanifolds of real and complex hyperbolic manifolds

Totally geodesic submanifolds of real and complex hyperbolic manifolds

David Fisher (Indiana University) After some history and motivation, I will discuss recent works with Bader, Miller and Stover in ...

Horocyclic circles and tubes around complex hypersurfaces in a complex hyperbolic space

Horocyclic circles and tubes around complex hypersurfaces in a complex hyperbolic space

Horocyclic circles and tubes around complex hypersurfaces in

Pierre Py: Subgroups of hyperbolic groups, finiteness properties and complex hyperbolic lattices

Pierre Py: Subgroups of hyperbolic groups, finiteness properties and complex hyperbolic lattices

Recorded during Group Theory Seminar the March 14, 2023 at ENS, Paris.

Non arithmetic lattices (John Parker)

Non arithmetic lattices (John Parker)

Non arithmetic lattices Plática dada por

Complex Hyperbolic Space. William Goldman, Robert Miner, Mark Phillips.

Complex Hyperbolic Space. William Goldman, Robert Miner, Mark Phillips.

Complex Hyperbolic

Discrete groups in complex hyperbolic geometry (Lecture - 2) by Pierre Will

Discrete groups in complex hyperbolic geometry (Lecture - 2) by Pierre Will

Geometry, Groups and Dynamics (GGD) - 2017 DATE: 06 November 2017 to 24 November 2017 VENUE: Ramanujan Lecture ...