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Konrad Voelkel «

Konrad Voelkel is a postdoc in mathematics at the University of Osnabrück. His research is between homotopy theory and algebraic geometry.

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Konrad Voelkel « | konradvoelkel.com Reviews
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Konrad Voelkel is a postdoc in mathematics at the University of Osnabrück. His research is between homotopy theory and algebraic geometry.
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Konrad Voelkel « | konradvoelkel.com Reviews

https://konradvoelkel.com

Konrad Voelkel is a postdoc in mathematics at the University of Osnabrück. His research is between homotopy theory and algebraic geometry.

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1

Konrad Voelkel » Magmas, Loops and Monoids «

http://www.konradvoelkel.com/2014/02/magmas-loops-monoids

Magmas, Loops and Monoids. Monday, February 24th, 2014 Author: Konrad Voelkel. This is about the mathematical concepts of a "magma", a "loop" and a "monoid", which are descriptions of certain properties that the combining of things may enjoy. One of the most basic notions of mathematics are sets with subsets and powersets. From these, one can define a binary relation between sets. To be a subset of. And then a map from. To be a binary relation between. Which is left-total (each element of. Has two magma ...

2

Konrad Voelkel » Blog «

http://www.konradvoelkel.com/site

Take a look at my favorite articles. Or browse through all mathematical articles. See expository talks I wrote up. I keep a list of math articles related to my PhD project. A student might be interested in my diagrammatic cheat sheets for learning. Or my collection of resources for (pure math) PhD students. The open minded reader can take a look at Questions in Information Theory. For the practically minded, there are How-to articles for things you could do with software. All articles from 2016.

3

Konrad Voelkel » Continuing Integer Sequences «

http://www.konradvoelkel.com/2014/10/continuing-integer-sequences

Monday, October 27th, 2014 Author: Konrad Voelkel. A classic class of "math problem" is the continuation of integer sequences from a finite sample (usually at the beginning). For example:. Continue 2,4,6,8,. To which the solution is often supposed to be 10,12,14, and so on. The problem, as any mathematician knows. But there is a way to fix this. The technical concept that captures the length of descriptions appropriately is. Relative to a description language. A description language can be formalized...

4

Konrad Voelkel » Classification of Division Algebras «

http://www.konradvoelkel.com/2015/01/division-algebras

Classification of Division Algebras. Tuesday, January 27th, 2015 Author: Konrad Voelkel. I was asked to give a talk about division algebras (purpose and classification). This is a rough overview of it, mostly learned from the book of Springer and Veldkamp "Octonions, Jordan Algebras and Exceptional Groups" and the book of Lam "Noncommutative Rings". The book "Numbers" by Ebbinghaus et al. was also nice to read along for references. Which allows division, i.e. for any. You have unique elements. Is finite,...

5

Konrad Voelkel » Fundamental Adjunctions «

http://www.konradvoelkel.com/2014/03/fundamental-adjunctions

Tuesday, March 25th, 2014 Author: Konrad Voelkel. In this lightheaded post (written long time ago) I want to share with you some fundamental adjunctions that are the "source" of various other adjunctions that pop up all over in mathematics (well, at least all over algebraic topology). Be sets, and denote by. The set of set-theoretic maps. This is sometimes called Currying or Schönfinkeln, and it really boils down to. An adjunction is a pair of functors. Together with a natural transformation. To a lot of...

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Alumni - PhD Students — Cohomological Methods in Geometry

http://www.gk1821.uni-freiburg.de/alumni/alumnistudents

Only in current section. Alumni - PhD Students. Alumni - PhD Students. Cohomological Methods in Geometry. Alumni - PhD Students. Alumni - PhD Students. List of the Graduiertenkolleg's former PhD students. Dipl-Math. Florian Beck. PhD student until 04/16. PhD student until 02/2013. Differential forms on singular spaces. PhD student until 09/2015. The Chiral de Rham Complex of Tori and Orbifolds. PhD student until 04/2013. The Voevodsky motive of a rank one semiabelian variety. PhD student until 09/2013.

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Konrad Voelkel «

In topology, pure mathematics, working at Osnabrück University within the Graduiertenkolleg GK1916, "Combinatorial Structures in Geometry". Before that, I did my PhD at the Graduiertenkolleg GK1821, "Cohomological Methods in Geometry". Freiburg, Germany), working on applications of homotopy theory to algebraic geometry (motivic homotopy theory). My PhD advisor was Matthias Wendt. 212 — 9.3. At FRIAS Research Focus Cohomology in Algebraic Geometry and Representation Theory. Thursday 8-10 and Friday 10-12.

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