Catharina Stroppel - List of students

Current PhD students:

Till Wehrhan

Jonas Nehme

Liao Wang

Lukas Bonfert

Daniel Bermudez Montana

Former PhD students:

Anna Mkrtchyan (finished 2020)

Strange Divisibility in groups and rings pdf
How many tuples of group elements have a given property? With an appendix by Dmitrii V. Trushin. Internat. J. Algebra Comput. 24 (2014), no. 4, 413–428. arxiv
PhD Thesis: Gradings on the Brauer algebras and double affine BMW algebras

Tashi Walde (finished 2020)

Higher Segal spaces via higher excision arxiv

Homotopy coherent theorems of Dold-Kan type arxiv

2-Segal spaces as invertible infinity-operads arxiv

Generalised BGP reflection functors via the Grothendieck construction arxiv

Simplicial structures in higher Auslander-Reiten theory arxiv

Master Thesis: Hall monoidal categories and categorical modules (supervised by T. Dyckerhoff, Hamburg) pdf

PhD Thesis: On the Theory of Higher Segal Spaces

Tomasz Przezdziecki (finished 2019) (jt. with Gwyn Bellamy, Glasgow)

C*-actions on generalized Calogero Moser spaces and Hilbert schemes arxiv

Suzuki functor at the critical level arxiv

Quiver Schur Algebras and Cohomological Hall Algebras pdf

PhD Thesis: Rational Cherednik algebras, quiver Schur algebras and cohomological Hall algebras

Arik Wilbert (finished 2017)

Two-block Springer fibers of types C and D: a diagrammatic approach to Springer theory pdf

Singular TQFTs, foams and type D arc algebras arxiv with M. Ehrig, D. Tubbenhauer

Topology of two-row Springer fibers for the even orthogonal and symplectic group, arxiv to appear in Trans. Math.

PhD Thesis:Two-row Springer fibres, foams and arc algebras of type D

Joanna Meinel (finished 2016)

Duflo Theorem for Generalized Weyl algebras arxiv J. Algebra Appl., 14, (2015), no. 10, 1550147, 21pp.

(with G. Benkart) The center of the affine nilTemperley-Lieb algebra arxiv Math. Z. 284 (2016), no. 1-2, 413–439.

PhD Thesis: Affine nilTemperley-Lieb Algebras and Generalized Weyl Algebras (2016)

Hanno Becker (finished 2015)

Publication: Khovanov-Rozansky homology via Cohen-Macaulay approximations and Soergel bimodules arxiv

Models for singularity categories Adv. Math. 254 (2014), 187-232

PhD Thesis: Homotopy-Theoretic Studies of Khovanov-Rozansky Homology

Antonio Sartori (finished 2014)

The degenerate affine walled Brauer algebra. J. Algebra 417 (2014), 198-233. (journal of Algebra, arxiv version)

A diagram algebra for Soergel modules corresponding to smooth Schubert varieties. Trans. Amer. Math. Soc. 368 (2016), no. 2, 889–938. arxiv

(with C. Stroppel) Walled Brauer algebras as idempotent truncations of level 2 cyclotomic quotients. J. Algebra 440 (2015), 602–638.

The Alexander polynomial as quantum invariant of links. Ark. Mat. 53 (2015), no. 1, 177–202.arxiv

(with C. Stroppel) Categorification of tensor product representations of 𝔰𝔩k and category . J. Algebra 428 (2015), 256–291

PhD Thesis: Categorification of tensor powers of the vector representation of Uq(gl(1/1)).

Hoel Queffelec (finished 2014)

Skein modules from skew Howe duality and affine extensions SIGMA Symmetry Integrability Geom. Methods Appl. 11 (2015).

(with H. M. Russell) Chebyshev polynomials and the Frohman-Gelca formula. J. Knot Theory Ramifications 24 (2015), no. 4.

Khovanov homology is a skew Howe 2-representation of categorified quantum sl(m) , Algebr. Geom. Topol. 15 (2015), no. 5, 2517-2608.

PhD Thesis: Categorification des invariants quantiques des variations en dimension 3 (supervised with C. Blanchet)

Gisa Schaefer (finished 2014)

A cobordism category attached to Khovanov-Rozansky link homologies based on operads arxiv

PhD Thesis: Categorified Uq(sl(2)) theory using Bar-Natan's approach

Sebastian Holzmann (finished 2008)

(cosupervised) Koszulitaet der semiregulaeren Bloecke der sl₃ in positiver Charakteristik

Current Master students:

Hanna Busse

Zbigniew Wojciechowski

David Cueto Noval

Former Master students

Former Bachelor students

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Last update: June 29, 2021 by m-moewes (at) math.uni-bonn.de