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Abstract. We consider moderately interacting particle approximations for singular McKean--Vlasov SDEs driven by symmetric $\alpha$-stable processes with $\alpha\in(1,2]$. The framework applies to several important models, including SQG, fractional Navier--Stokes, fractional Burgers-type equations, and Keller--Segel equations. We establish quantitative convergence rates for the Euler approximation and for propagation of chaos.
The recording will be available on YouTube: https://www.youtube.com/playlist?list=PLq3E5oubNNoCm_7qmR-waiquRPnzdL4Rb
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Best regards,
Alexander Menovschikov
on behalf of the organizing committee