February 21, 2017
3:00PM - 4:00PM
Cockins Hall 240
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2017-02-21 16:00:00
2017-02-21 17:00:00
Topology Seminar - Teena Gerhardt
Title: Computations in algebraic K-theorySpeaker: Teena Gerhardt (Michigan State University)Abstract: Algebraic K-theory brings together classical invariants of rings with homotopy groups of topological spaces. In general algebraic K-theory groups are difficult to compute, but in recent years methodsin equivariant stable homotopy theory have led to many important K-theory computations. I will introduce this approach to K-theory computations, and discuss why it is particularly useful in studying the algebraic K-theory of pointed monoid algebras. I will also present some of my recent joint work with Angeltveit on the algebraic K-theory of the group ring $\mathbb{Z}[C_2]$.Seminar URL: https://research.math.osu.edu/topology/
Cockins Hall 240
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ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2017-02-21 15:00:00
2017-02-21 16:00:00
Topology Seminar - Teena Gerhardt
Title: Computations in algebraic K-theorySpeaker: Teena Gerhardt (Michigan State University)Abstract: Algebraic K-theory brings together classical invariants of rings with homotopy groups of topological spaces. In general algebraic K-theory groups are difficult to compute, but in recent years methodsin equivariant stable homotopy theory have led to many important K-theory computations. I will introduce this approach to K-theory computations, and discuss why it is particularly useful in studying the algebraic K-theory of pointed monoid algebras. I will also present some of my recent joint work with Angeltveit on the algebraic K-theory of the group ring $\mathbb{Z}[C_2]$.Seminar URL: https://research.math.osu.edu/topology/
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Computations in algebraic K-theory
Speaker: Teena Gerhardt (Michigan State University)
Abstract: Algebraic K-theory brings together classical invariants of rings with homotopy groups of topological spaces. In general algebraic K-theory groups are difficult to compute, but in recent years methodsin equivariant stable homotopy theory have led to many important K-theory computations. I will introduce this approach to K-theory computations, and discuss why it is particularly useful in studying the algebraic K-theory of pointed monoid algebras. I will also present some of my recent joint work with Angeltveit on the algebraic K-theory of the group ring $\mathbb{Z}[C_2]$.
Seminar URL: https://research.math.osu.edu/topology/
