Tara E. Brendle

Q: What Schools Are Affiliated With Tara E. Brendle

Tara E. Brendle is affiliated with the following schools: University of Chicago, Cornell University, University of Glasgow, Columbia University

Tara E. Brendle's AcademicInfluence.com Rankings

Tara E. Brendle

Mathematics

#3429

World Rank

#5063

Historical Rank

#1276

USA Rank

Measure Theory

#4314

World Rank

#5079

Historical Rank

#1202

USA Rank

mathematics Degrees

Download Badge

Mathematics

Tara E. Brendle's Degrees

PhD Mathematics University of Chicago

Why Is Tara E. Brendle Influential?

(Suggest an Edit or Addition)

According to Wikipedia, Tara Elise Brendle is an American mathematician who works in geometric group theory, which involves the intersection of algebra and low-dimensional topology. In particular, she studies mapping class group of surfaces, including braid groups, and their relationship to automorphism groups of free groups and arithmetic groups. She is a professor of mathematics and head of mathematics at the University of Glasgow.

(See a Problem?)

Tara E. Brendle's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Braids: A Survey (2004) (151)
Configuration spaces of rings and wickets (2008) (79)
Commensurations of the Johnson kernel (2004) (53)
Generators for the hyperelliptic Torelli group and the kernel of the Burau representation at $$t=-1$$t=-1 (2012) (39)
Every mapping class group is generated by 6 involutions (2003) (37)
Normal subgroups of mapping class groups and the metaconjecture of Ivanov (2017) (28)
On the linearity problem for mapping class groups (2001) (19)
Addendum to: Commensurations of the Johnson kernel (2007) (16)
Point pushing, homology, and the hyperelliptic involution (2011) (14)
The Birman–Craggs–Johnson homomorphism and abelian cycles in the Torelli group (2006) (13)
Every mapping class group is generated by 3 torsion elements and by 7 involutions (2003) (13)
Surface Topology (2011) (12)
Cohomology of the hyperelliptic Torelli group (2011) (10)
The level four braid group (2014) (8)
The Torelli Group and Representations of Mapping Class Groups (2002) (7)
Factoring in the hyperelliptic Torelli group† (2012) (5)
Calculating the image of the second Johnson-Morita representation (2007) (3)
The mapping class group of connect sums of S×S (2020) (3)
The mapping class group of connect sums of S 2 × S 1 (2022) (2)
Every mapping class group is generated by 3 elements of finite order (2003) (1)
ERRATUM TO: COMMENSURATIONS OF THE JOHNSON KERNEL (2018) (1)
Institute for Mathematical Sciences National University of Singapore BRAIDS: summer school and workshop Tutorial: Braids - definitions and braid groups (2007) (1)
The mapping class group of connect sums of $S^2 \times S^1$ (2020) (1)
Congruence subgroups of braid groups (2020) (0)
Se p 20 03 To appear in the Handbook of Knot Theory (2008) (0)
Table of Contents for the Handbook of Knot Theory (2003) (0)
SMALL TORSION GENERATING SETS FOR MAPPING CLASS GROUPS (2020) (0)
Generators for the hyperelliptic Torelli group and the kernel of the Burau representation at t=-1\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin (2014) (0)
17. Mapping Class Groups (2017) (0)
Cohomology of the hyperelliptic Torelli group (2012) (0)
Mapping class groups (2017) (0)
SURFACES AND THEIR SYMMETRIES : AN INTRODUCTION TO MAPPING CLASS GROUPS (2013) (0)
G T ] 2 8 M ay 2 00 8 Configuration Spaces of Rings and Wickets (0)
Online assessment and feedback: how to square the circle (2015) (0)

This paper list is powered by the following services:

Other Resources About Tara E. Brendle

en.wikipedia.org

What Schools Are Affiliated With Tara E. Brendle?

Tara E. Brendle is affiliated with the following schools:

Tara E. Brendle's Academic­Influence.com Rankings