I am currently a research fellow at the Alfréd Rényi Institute of Mathematics in Budapest.
I completed my Phd at the University of Birmingham in 2024, under the supervision of Eoin Long. Prior to that, I was an undergraduate student at the University of Oxford between 2016 and 2020. My passion for Combinatorics, however, started long before that, as I was engaging in math competitions and olympiads since my early school years. For more information, here is my CV.
My research interests lie in extremal and probabilistic combinatorics, with a particular focus on Ramsey problems.
Distinct Degrees and Homogeneous Sets (with Eoin Long), Journal of Combinatorial Theory, Series B
A bipartite version of the Erdős - McKay conjecture (with Eoin Long), Combinatorics, Probability & Computing
Distinct Degrees and Homogeneous Sets II (with Eoin Long), submitted
A bipartite version of the Erdős - McKay conjecture, LSE Seminar on Combinatorics, Games and Optimisation, London, March 2024
A bipartite version of the Erdős - McKay conjecture, University of Bristol Combinatorics Seminar, October 2023
Distinct Degrees and Homogeneous Sets, Random Structures and Algorithms, Gniezno, August 2022
Distinct Degrees and Homogeneous Sets, University of Birmingham Combinatorics Seminar, March 2022
International Mathematical Olympiad - Silver Medal (Cape Town 2014 & Hong Kong 2016) - Coordinator (Cluj-Napoca 2018 & Bath 2019)
Balkan Mathematical Olympiad - Gold Medal with highest score (2012, 2013, 2014)
- Silver Medal (2015)
Office: 3em.3
Email: laurentiuploscaru@renyi.hu