

Research papers
I try to publish with journals supporting open access,
are cheap or free, are part of a mathematical society
(e.g. AMS, EMS, LMS) etc. See below how “successful” I am!
Publication list: available here.
 Papers from 2017
 Michael Ehrig and Daniel Tubbenhauer, Relative cellular algebras, preprint from 2017.
Paper's home
 Michael Ehrig, Daniel Tubbenhauer and Paul Wedrich, Functoriality of
colored link homologies, preprint from 2017.
Paper's home
 Antonio Sartori and Daniel Tubbenhauer, Webs and $q$Howe
dualities in types $\mathbf{B}\mathbf{C}\mathbf{D}$, preprint from 2017.
Paper's home
 Papers from 2016
 Marco Mackaay, Volodymyr Mazorchuk, Vanessa Miemietz and Daniel Tubbenhauer,
Simple transitive $2$representations via (co)algebra $1$morphisms,
to appear in Indiana Univ. Math. J.,
preprint from 2016.
Paper's home
 Michael Ehrig, Daniel Tubbenhauer and Arik Wilbert, Singular TQFTs,
foams and type $\mathrm{D}$ arc algebras, preprint from 2016.
Paper's home
 Marco Mackaay and Daniel Tubbenhauer, Twocolor Soergel calculus and
simple transitive $2$representations,
to appear in Canad. J. Math.,
preprint from 2016.
Paper's home
 Michael Ehrig, Catharina Stroppel and Daniel Tubbenhauer, Generic
foams, web and arc algebras, preprint
from 2016.
Paper's home
 Papers from 2015
 Michael Ehrig, Catharina Stroppel and Daniel Tubbenhauer, The BlanchetKhovanov
algebras, Categorification and Higher Representation Theory, 183226, Contemp. Math., 683,
Amer. Math. Soc., Providence, RI, 2017, preprint from
2015.
Paper's home
 Henning Haahr Andersen, Catharina Stroppel and Daniel Tubbenhauer,
Semisimplicity of Hecke and (walled) Brauer algebras,
J. Aust. Math. Soc. 103 (2017), no. 1, 144, preprint from 2015.
Paper's home
 Daniel Tubbenhauer, Pedro Vaz and Paul Wedrich, Super
Howe duality and web categories, Algebr. Geom. Topol.
176 (2017), 37033749, preprint from
2015.
Paper's home
 Henning Haahr Andersen, Catharina Stroppel and Daniel Tubbenhauer,
Cellular structures using tilting
modules, Pacific J. Math. 2921 (2018), 2159, preprint from 2015.
Paper's home
 David Rose and Daniel Tubbenhauer, Symmetric webs, JonesWenzl
recursions and Howe duality, Int. Math. Res. Not.
(IMRN), 201617 (2016), 52495290, preprint from 2015.
Paper's home
 Papers from 2014
 Henning Haahr Andersen and Daniel Tubbenhauer, Diagram categories
for tilting modules at roots of unity,
Transform. Groups 22 (2017), no. 1, 2989, preprint from 2014.
Paper's home
 Daniel Tubbenhauer, webs,
categorification and KhovanovRozansky homologies, preprint from
2014.
Paper's home
 Papers before 2014
 Daniel Tubbenhauer, web bases,
intermediate crystal bases and categorification, J. Algebraic Combin. 404 (2014), 10011076,
preprint from 2013.
Paper's home
 Marco Mackaay, Weiwei Pan and Daniel Tubbenhauer, The
web algebra, Math. Z. 27712
(2014), 401479, preprint from 2012.
Paper's home
 Daniel Tubbenhauer, Virtual Khovanov homology using cobordisms,
J. Knot Theory Ramifications 239 (2014), 91 pages, preprint from 2011.
Paper's home
 Other publications
 Daniel Tubbenhauer, Categorification and applications in topology and
representation theory, Ph.D thesis, published, preprint from 2013.
Thesis' home
 Daniel Tubbenhauer, Khovanov homology for virtual tangles and
applications, merged with Virtual Khovanov homology using cobordisms,
J. Knot Theory Ramifications 239 (2014), 91 pages, preprint from
2012.
Paper's home
 Additional material for the papers above
 Henning Haahr Andersen, Catharina Stroppel and Daniel Tubbenhauer, Additional notes for the
paper “Cellular structures using tilting modules”.
File
 A MATHEMATICA based program for calculations of the virtual Khovanov
complex that I have defined in the paper above.
Computer talk: MATHEMATICA file and
Notebook and
Some calculations
 List of my coauthors; who had all the ideas and who have done all the work

NEWS

I am still a fool.

My paper
got accepted.

The arXiv version of this paper
was updated.

My paper
got accepted.

The arXiv version of this paper
was updated.
"There are two ways to do mathematics.
The first is to be smarter than everybody else.
The second way is to be stupider than everybody else  but persistent." 
based on a quotation from Raoul Bott.
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