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October 2, 2018
4:15PM - 5:15PM
Location
Cockins Hall 240
Date Range
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2018-10-02 16:15:00
2018-10-02 17:15:00
Rado Lecture - Ruth Charney
Title: Large-scale Hyperbolic Geometry
Speaker: Ruth Charney (Brandeis University)
Abstract: The cornerstone of the bridge from geometry to group theory was laid by Max Dehn in the early 20th century in his work on hyperbolic manifolds. In the late 1980’s, Mikhail Gromov introduced a notion of “large-scale” hyperbolicity, vastly generalizing Dehn’s ideas, and in the process launched the field of Geometric Group Theory. I will talk about some key properties of Gromov hyperbolic spaces, their boundaries, and the algebraic and dynamical implications for the groups that act on them.
Cockins Hall 240
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2018-10-02 16:15:00
2018-10-02 17:15:00
Rado Lecture - Ruth Charney
Title: Large-scale Hyperbolic Geometry
Speaker: Ruth Charney (Brandeis University)
Abstract: The cornerstone of the bridge from geometry to group theory was laid by Max Dehn in the early 20th century in his work on hyperbolic manifolds. In the late 1980’s, Mikhail Gromov introduced a notion of “large-scale” hyperbolicity, vastly generalizing Dehn’s ideas, and in the process launched the field of Geometric Group Theory. I will talk about some key properties of Gromov hyperbolic spaces, their boundaries, and the algebraic and dynamical implications for the groups that act on them.
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Description
Title: Large-scale Hyperbolic Geometry
Speaker: Ruth Charney (Brandeis University)
Abstract: The cornerstone of the bridge from geometry to group theory was laid by Max Dehn in the early 20th century in his work on hyperbolic manifolds. In the late 1980’s, Mikhail Gromov introduced a notion of “large-scale” hyperbolicity, vastly generalizing Dehn’s ideas, and in the process launched the field of Geometric Group Theory. I will talk about some key properties of Gromov hyperbolic spaces, their boundaries, and the algebraic and dynamical implications for the groups that act on them.
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