A unified theory of order flow, market impact, and volatility.Submitted for publication. 2026.
Johannes Muhle-Karbe, Youssef Ouazzani Chahdi, Mathieu Rosenbaum and Grégoire Szymanski.
[Arxiv]
The Quadratic Rough Heston+ Model for Short-Dated Options.Submitted for publication. 2026.
Florian Bourgey, Mathieu Rosenbaum, Patrick Noble, Grégoire Szymanski and Ingi Petursson.
[SSRN]
Trading with market resistance and concave price impact.Submitted for publication. 2026.
Y. O. Chahdi, N. De Carvalho and G. Szymanski
[Arxiv]
Mean-Field Limits for Nearly Unstable Hawkes Processes.Submitted for publication. 2025.
G. Szymanski and W. Xu.
[Arxiv]
Passive Market Impact: A Point Process Approach.To appear in Finance and Stochastics. 2026.
Y. Ouazzani Chahdi, M. Rosenbaum and G. Szymanski.
[Arxiv]
Estimation of the invariant measure of a multidimensional diffusion from noisy observations.Submitted for publication. 2024.
R. Maillet and G. Szymanski.
[Arxiv]
Asymptotic Efficiency for Fractional Brownian Motion with general noise.Submitted for publication. 2023.
G. Szymanski and T. Takabatake.
[Arxiv]
The two square root laws of market impact and the role of sophisticated market participants.To appear in The Annals of Applied Probability. 2023.
B. Durin, M. Rosenbaum and G. Szymanski.
[Arxiv]
Statistical inference for rough volatility: Central limit theorems.The Annals of Applied Probability. 2023.
C. Chong, M. Hoffmann, Y. Liu, M. Rosenbaum and G. Szymanski.
[Arxiv]
Statistical inference for rough volatility: Minimax theory.The Annals of Statistics. 52, 1277-1306, 2023.
C. Chong, M. Hoffmann, Y. Liu, M. Rosenbaum and G. Szymanski.
[Arxiv]
Optimal estimation of the rough Hurst parameter in additive noise.Stochastic Processes and their Applications. 2024.
G. Szymanski.
[Arxiv]
Unpublished supervised written work
Statistical Modeling for Financial Applications: Rough Volatility, Market Impact, and Hawkes Processes.PhD thesis supervised by M. Hoffmann and M. Rosenbaum. 2024.
[Hal]
Fondements microstructurels de la volatilitéENS Diploma thesis. 2021.
Percolation critique sur le demi-espaceBachelor's thesis, supervised by R. Cerf, in collaboration with R. Panis. 2021.