„Wir müssen wissen. Wir werden wissen.“
“We must know. We will know.”
-David Hilbert (1930)
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Shyam Popat
Shyam Popat
Hello, welcome to my personal website 😊. Since November 2025 I am a Postdoctoral Researcher at École Polytechnique, Paris, working on the project Stochastic and Deterministic Analysis of Irregular Models.
Hello, welcome to my personal website 😊. Since November 2025 I am a Postdoctoral Researcher at École Polytechnique, Paris, working on the project Stochastic and Deterministic Analysis of Irregular Models.
Before that I finished my PhD in the Mathematics of Random Systems Center for Doctoral Training at the University of Oxford. My PhD thesis, titled "Well-posedness and fluctuations of the Dean–Kawasaki equation with coloured noise on bounded domains", is available here.
Before that I finished my PhD in the Mathematics of Random Systems Center for Doctoral Training at the University of Oxford. My PhD thesis, titled "Well-posedness and fluctuations of the Dean–Kawasaki equation with coloured noise on bounded domains", is available here.
Broadly, my research interests are in interacting particle systems, conservative stochastic partial differential equations and fluctuating hydrodynamics.
Broadly, my research interests are in interacting particle systems, conservative stochastic partial differential equations and fluctuating hydrodynamics.
Recent news
12th September 2026 My first paper reaches 10 citations on Google Scholar! My i10-index is now 1.
8th September 2026 I am honoured to have been offered a Teaching Fellow position at the University of Warwick. I look forward to starting on 1st October 2026.
1 August 2026 I travel to Brazil to participate in two conferences, one in Rio de Janeiro and the other in São Paulo. It is my first academic trip outside of Europe . ✈️ Some photos can be found in the Mathematical Photos tab.
31 July 2026 A new preprint is available. 📑 Together with Jae-Hwan Choi, Ankit Kumar, Andrea Pitrone and Max Sauerbrey, we prove local well-posedness of the stochastic, parabolic-parabolic Keller--Segel equation. We also prove that the time of existence can be made arbitrarily large with arbitrarily high probability, provided that the initial data is sufficiently small.
For older news, please visit the news archive section.
Contact Information
Email: shyam [dot] popat [at] polytechnique [dot] edu
Address: Room 3094
Centre de Mathématiques Appliquées (CMAP),
École Polytechnique,
91120 Palaiseau,
France
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