WOUT MOLTMAKER

My research centers on the interface of algebra, topology, and combinatorics. I am mainly interested in algebraic invariants of objects in low-dimensional topology such as knots and 3-manifolds. This also includes invariants of objects in graph theory or topological graph theory, such as graph polynomials and ribbon graph invariants.

- PAPERS:
- W. Moltmaker, Framed Knotoids and Their Quantum Invariants (ArXiv 2108.10246; to appear in Communications in Mathematical Physics)
- W. Moltmaker, A Hopf algebra approach to q-Deformation of Physics (Bachelor's Thesis, unpublished)

- TALKS:
- Khovanov Homology and Categorification of Graph Polynomials (KdVI Discrete Math Seminar)
- Quantum Invariants of Biframed Knotoids (DIAMANT Symposium)
- Reshetikhin-Turaev Knot(oid) Invariants (Groningen Topology Seminar)
- Reshetikhin-Turaev Knot Invariants (KdVI Discrete Math Seminar)
- Framed and Biframed Knotoids (8th European Congress of Mathematics)

- CONFERENCES, SEMINARS, ETC.:
- Vincent Schmeits and I organize the KdVI Discrete Mathematics Seminar. Click here for dates and details.
- Dutch Day of Combinatorics

$\hat{W}_{\mathfrak{g},\rho} (\check{Z}(K)) = Q^{\mathfrak{g},\rho}(K)\big\vert_{q=e^{h/2}}$

$\mathfrak{g} = \mathfrak{h}\oplus \left(\bigoplus_{\alpha\in\Phi} \mathfrak{g}_\alpha\right)$

$\sum_{i\in\mathbb{Z}} (-1)^i \text{qdim}(KH^{i,j}(D)) = \hat{J}(D)$

CONTACT

CONTACT

- Wout Moltmaker, Korteweg-de Vries Institute, University of Amsterdam
- Visiting address: Science Park 105-107, 1098 XG Amsterdam, Office F3.26.
- Mailing address: Wout Moltmaker, Science Park 105-107, 1098 XG Amsterdam, The Netherlands.
- e-mail: w.c.moltmakerATuva.nl

LINKS

- My cv.