profile icon
Prof

Christian Haesemeyer

Professor In Pure Mathematics
Mathematics and Statistics
Algebraic geometry
homotopy theory
mathematics
science & technology
physical sciences
cohomology
cyclic homology
algebraic k-theory
mathematics, applied
Christian Haesemeyer's Profile Picture
Prof

Christian Haesemeyer

 
Division
Science
 
Primary Interest
Algebraic K-theory and motives
Christian Haesemeyer's Profile Picture
Prof

Christian Haesemeyer

 
Print
Christian's  Short Profile
 

Projects

Displaying the 2 most recent projects from 2 for Christian Haesemeyer.

Project icon

Algebraic invariants of singularities

This project aims to study the local and global behaviour of singularities that algebraic equations can describe via difficult algebraic inv..

2017 - 2021
Active
Project icon

Homotopical methods in algebraic geometry

2016 - 2016
Completed

2

Projects

Project Types

1

Internal Research Grant

1

Research Grant

Scholarly Works

Displaying the 10 most recent scholarly works from 40 for Christian Haesemeyer.

Scholarly works icon

THE K '-THEORY OF MONOID SETS

Christian Haesemeyer, Charles A Weibel

Journal article  |  2021  |  PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY

Scholarly works icon

In Memoriam: Andrei Suslin

Eric M Friedlander, Alexander Merkurjev, Alexander Beilinson, Christian Haesemeyer, Marc Levine, Ivan Panin, Raman Parimala, Christophe Soulé, Charles Weibel, Serge Yagunov

Journal article  |  2020  |  Notices of the American Mathematical Society

Scholarly works icon

Symmetric Powers of Motives

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter develops the basic theory of symmetric powers of smooth varieties. The constructions in this chapter are based on an ..

Scholarly works icon

The Motivic Group H−1,−1BM

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter develops some more of the properties of the Borel–Moore homology groups 𝐻𝐵𝑀 −1,−1(𝑋). It shows ..

Scholarly works icon

An Overview of the Proof

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter provides the main steps in the proof of Theorems A and B regarding the norm residue homomorphism. It also proves seve..

Scholarly works icon

Existence of Norm Varieties

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter constructs norm varieties for symbols ª = {𝑎1, ...,𝑎𝑛} over a field 𝑘 of characteristic 0, and starts the proof t..

Scholarly works icon

Relation to Beilinson-Lichtenbaum

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter show how the Beilinson–Lichtenbaum condition is equivalent to the assertion that the norm residue is an isomorphism. ..

Scholarly works icon

Motivic Classifying Spaces

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter focuses on motivic classifying spaces. It first connects the motives 𝑆∞ tr(𝕃𝑛) to cohomology ope..

Scholarly works icon

Existence of Rost Varieties

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter proves that the norm varieties constructed in the previous chapter are indeed Rost varieties. In other words, it prov..

Scholarly works icon

Degree Formulas

Christian Haesemeyer, Charles A Weibel

Book Chapter  |  2019

This chapter uses algebraic cobordism to establish some degree formulas. It presents δ‎ as a function from a class of smooth proje..

40

Scholarly Works

Keyword Analysis

Pure Mathematics
Expanding Knowledge

Credentials

Positions

Professor In Pure Mathematics

Mathematics and Statistics

Education

Doctor of Philosophy

Northwestern University

Diplom der Mathematik

Rheinische Friedrich-Wilhelms University Bonn

Links