## Ádám GyengeDepartment of Mathematics University of British Columbia Office: Leonard S. Klinck building 126 D |

Previously, I was a PhD student in Mathematics at the Eötvös Loránd University in Budapest. My advisor was András Némethi.

Before that, I studied Mathematics and Computer Science at the Technical University of Budapest. I wrote my Master thesis under the supervision of Gábor Etesi.

Further details can be found in my CV.

- Math 105 (Section 202), 2016/17 Winter Term 2

- Math 102 (Section 107), 2016/17 Winter Term 1

At ELTE/BME:

- Mathematics A1, 2015/16/1

- Linear algebra, 2014/15/1

- Linear algebra, 2013/14/1

- Mathematics A3, 2012/13/1

- Mathematics A3, 2011/12/1
- Introduction to computer science II., 2007/2008/1
- Theory of algorithms, 2006/2007/2

- Algebraic geometry:
singularity theory, Hilbert schemes and other moduli spaces, motivic
and topological invariants, geometric aspects of representation theory

- Low-dimensional topology: knot theory, symplectic topology

- Euler characteristics of Hilbert schemes of points on simple surface singularities (with B. Szendrői and A. Némethi) [ arXiv:1512.06848 ]

- Enumeration of diagonally colored Young diagrams [ arXiv:1510.02677 ]

Monatshefte für Mathematik (To appear) - Euler characteristics of Hilbert schemes of points on surfaces with simple singularities (with B. Szendrői and A. Némethi) [ arXiv:1512.06844 ]

International Mathematics Research Notices (To appear)

- Hilbert scheme of points on cyclic quotient singularities of type (p,1) [ arXiv:1603.02114 ]

Periodica Mathematica Hungarica Volume 73, Issue 1, pp 93-99

- (with J. Sinkkonen and A. A. Benczúr) An efficient block model for clustering sparse graphs

MLG 2010 - 8th International Workshop on Mining and Learning with Graphs (in conjunction with KDD 2010), 2010. pdf - (with J. Parkkinen, J. Sinkkonen and S. Kaski, ) A block model suitable for sparse graphs

MLG 2009 - 7th International Workshop on Mining and Learning with Graphs, 2009. pdf

- Hilbert schemes of points on some classes of surface singularities

PhD thesis (mathematics), 2016. pdf

- On the topology of the exceptional Lie group G
_{2}

MSc thesis (mathematics), 2011. pdf - Malliavin calculus and its applications

BSc thesis (mathematics), 2010. pdf - Bayesian clustering of block structured relational data

MSc thesis (computer science), 2009. pdf - Statistical methods for the investigation of scale-free networks

Student’s Conference of Budapest University of Technology and Economics, 2007 (in Hungarian) Paper, talk, software

- Mathematical Village in Turkey (in Hungarian), Természet Világa, 2016/9.