Karen Vogtmann

E162581

Karen Vogtmann is an American mathematician known for her influential work in geometric group theory and topology, particularly on Outer space and automorphisms of free groups.

All labels observed (1)

Label Occurrences
Karen Vogtmann canonical 1

How this entity was disambiguated

Statements (47)

Predicate Object
instanceOf geometric group theorist
human
mathematician
topologist
academicDegree PhD in mathematics
awardReceived Fellow of the American Academy of Arts and Sciences
Fellow of the American Mathematical Society
Whitehead Prize
surface form: Whitehead Prize of the London Mathematical Society
citizenship American
coDeveloperOf Culler–Vogtmann Outer space
countryOfCitizenship United States of America
doctoralAdvisor John Stallings
educatedAt University of California, Berkeley
University of Warwick
era 20th-century mathematics
21st-century mathematics
fieldOfWork geometric group theory
mathematics
topology
gender female
hasAcademicSpecialization geometric group theory
group theory
topology
knownFor introducing Outer space with Marc Culler
languageSpoken English
memberOf American Mathematical Society
London Mathematical Society
notableCollaborationWith Marc Culler
notableFor work in geometric group theory
work in low-dimensional topology
work on Outer space
work on automorphisms of free groups
notableStudent Mladen Bestvina
notableWork papers on Culler–Vogtmann Outer space
papers on Outer automorphism groups of free groups
occupation research mathematician
university professor
positionHeld director of the Heilbronn Institute for Mathematical Research
professor of mathematics at Cornell University
professor of pure mathematics at University of Warwick
researchInterest Outer automorphism group of a free group
Outer space (Culler–Vogtmann Outer space)
automorphisms of free groups
moduli spaces
workInstitution Cornell University
Heilbronn Institute for Mathematical Research
University of Warwick

How these facts were elicited

Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.