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Mini Courses
Mini-courses:
Mini-courses:
Prof. Alessandra Faggionato
Sapienza University of Rome
Title: TBA
Abstract: TBA
Slides:
Lecture Notes: link
Prof. Hubert Lacoin
IMPA - Rio de Janeiro
Title: TBA
Abstract: TBA
Slides:
Lecture Notes: link
Long talks:
Long talks:
Prof. Eleanor Archer
Université Paris Dauphine-PSL
Title: TBA
Abstract: TBA
Slides:
Prof. Luca Avena
Università di Firenze
Title: TBA
Abstract: TBA
Slides:
Prof. Quentin Berger
Université Sorbonne Paris Nord
Title: Some properties of 2D directed polymers and Stochastic Heat Flow
Abstract: I will review some recent results on the directed polymer model in dimension d=2, which can be seen as a discretised version of the stochastic heat equation. Recent results have shown that, in a suitable (and subtle) critical window of parameters, the model converges to a disordered limit, namely the Critical 2D Stochastic Heat Flow (SHF) introduced by Caravenna, Sun and Zygouras. This SHF is a non-Gaussian stochastic process of measures on R^2, and a lot of its properties have been studied over the last years. In this talk, I will first take some time to explain the (idea of the) construction of the SHF and then review some of the recent advances. In particular, I will comment on recent/ongoing works in collaboration with Caravenna, Turchi and Zygouras, which study how the mass assigned by the SHF to a ball behaves, either as time goes to infinity or as the radius of the ball goes to 0.
Slides:
Prof. Giuseppe Cannizzaro
University of Warwick
Title: TBA
Abstract: TBA
Slides:
Prof. Gioia Carinci
Università di Modena e Reggio Emilia
Title: TBA
Abstract: TBA
Slides:
Prof. Alessandra Cipriani
University College London
Title: TBA
Abstract: TBA
Slides:
Prof. Benoit Degallier
Université Paris Dauphine-PSL
Title: TBA
Abstract: TBA
Slides:
Prof. Nina Gantert
Technical University of Munich
Title: TBA
Abstract: TBA
Slides:
Prof. Lisa Hartung
Johannes Gutenberg University Mainz
Title: TBA
Abstract: TBA
Slides:
Prof. Cyril Labbé
LPSM Université Paris Cité
Title: From 1d random Schrödinger operators to random Dirac operators
Abstract: We will consider random Schrödinger operators in 1d, both in the discrete and the continuum setting. It is known that for a large class of potentials, Anderson localisation holds: the spectrum is pure point and the eigenfunctions are exponentially localized. In the weak disorder limit, we will show that a random Dirac operator arises « generically ». This operator displays very nice properties. Joint work with Laure Dumaz (ENS).
Slides:
Prof. Claudio Landim
IMPA and CNRS Université de Rouen
Title: Nonequilibrium fluctuations of interacting particle systems.
Abstract: We review some recent results on nonequilibrium fluctuations
of gradient and reaction-diffusion models.
Slides:
Prof. Wioletta M. Ruszel
Utrecht University
Title: TBA
Abstract: TBA
Slides:
Prof. Dominik Schmid
University of Augsburg
Title: TBA
Abstract: TBA
Slides:
Prof. Alexandre Stauffer
King's College London
Title: TBA
Abstract: TBA
Slides:
Prof. Marco Zamparo
Università del Piemonte Orientale
Title: TBA
Abstract: TBA
Slides:
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