Google scholar page ArXiv list of publication ResearchGate profile 26 publications ; 47 different co-authors ; 1388 citations. Follow this link to find my PhD thesis. |
|
Publications
[26] A Modular Engine for Quantum Monte Carlo Integration
I. Y. Akhalwaya, A. Connolly, R. Guichard, S, Herbert, C. Kargi, A. Krajenbrink, M. Lubasch, C. Mc Keever, J. Sorci, M. Spranger, I. Williams
arXiv, published online August 11, 2023.
I. Y. Akhalwaya, A. Connolly, R. Guichard, S, Herbert, C. Kargi, A. Krajenbrink, M. Lubasch, C. Mc Keever, J. Sorci, M. Spranger, I. Williams
arXiv, published online August 11, 2023.
[25] Probing the large deviations for the Beta random walk in random medium
A. K. Hartmann, A. Krajenbrink, P. Le Doussal
arXiv, published online July 27, 2023.
A. K. Hartmann, A. Krajenbrink, P. Le Doussal
arXiv, published online July 27, 2023.
[24] The weak noise theory of the O'Connell-Yor polymer as an integrable discretisation of the nonlinear Schrodinger equation
A. Krajenbrink, P. Le Doussal
arXiv, published online July 3, 2023.
A. Krajenbrink, P. Le Doussal
arXiv, published online July 3, 2023.
[23] The crossover from the Macroscopic Fluctuation Theory to the Kardar-Parisi-Zhang equation controls the large deviations beyond Einstein’s diffusion
A. Krajenbrink, P. Le Doussal
Phys. Rev. E, published online January 27, 2023. arXiv
A. Krajenbrink, P. Le Doussal
Phys. Rev. E, published online January 27, 2023. arXiv
[22] Half-space stationary Kardar-Parisi-Zhang equation beyond the Brownian case
G. Barraquand, A. Krajenbrink, P. Le Doussal
J. Phys. A, published online June 20, 2022. arXiv
G. Barraquand, A. Krajenbrink, P. Le Doussal
J. Phys. A, published online June 20, 2022. arXiv
[21] Inverse scattering solution of the weak noise theory of the Kardar-Parisi-Zhang equation with flat and Brownian initial conditions
A. Krajenbrink, P. Le Doussal
Phys. Rev. E, published online May 25, 2022. arXiv
A. Krajenbrink, P. Le Doussal
Phys. Rev. E, published online May 25, 2022. arXiv
[20] Fishnet four-point integrals: integrable representations and thermodynamic limits
B. Basso, L. J. Dixon, D. A. Kosower, A. Krajenbrink, D. Zhong
Journal of High Energy Physics, published online July 22, 2021. arXiv
B. Basso, L. J. Dixon, D. A. Kosower, A. Krajenbrink, D. Zhong
Journal of High Energy Physics, published online July 22, 2021. arXiv
[19] Exact entanglement growth of a one-dimensional hard-core quantum gas during a free expansion
S. Scopa, A. Krajenbrink, P. Calabrese, J. Dubail
J. Phys. A, accepted on August 25, 2021. arXiv
S. Scopa, A. Krajenbrink, P. Calabrese, J. Dubail
J. Phys. A, accepted on August 25, 2021. arXiv
[18] Inverse scattering of the Zakharov-Shabat system solves the weak noise theory of the Kardar-Parisi-Zhang equation
A. Krajenbrink, P. Le Doussal
Phys. Rev. Lett., published online August 4, 2021. arXiv
A. Krajenbrink, P. Le Doussal
Phys. Rev. Lett., published online August 4, 2021. arXiv
[17] Interplay between transport and quantum coherences in free fermonic system
T. Jin, T. Gautié, A. Krajenbrink, P. Ruggiero, T. Yoshimura
J. Phys. A, accepted on August 25, 2021. arXiv
T. Jin, T. Gautié, A. Krajenbrink, P. Ruggiero, T. Yoshimura
J. Phys. A, accepted on August 25, 2021. arXiv
[16] Tilted elastic lines with columnar and point disorder, non-Hermitian quantum mechanics and spiked random matrices: pinning and localization
A. Krajenbrink, P. Le Doussal, N. O'Connell
Phys. Rev. E, published online April 13, 2021. arXiv
A. Krajenbrink, P. Le Doussal, N. O'Connell
Phys. Rev. E, published online April 13, 2021. arXiv
[15] From Painlevé to Zakharov-Shabat and beyond: Fredholm determinants and integro-differential hierarchies
A. Krajenbrink
J. Phys. A, published online December 29, 2020. arXiv
A. Krajenbrink
J. Phys. A, published online December 29, 2020. arXiv
[14] Half-space stationary Kardar-Parisi-Zhang equation
G. Barraquand, A. Krajenbrink, P. Le Doussal
J. Stat. Phys., published online August 7, 2020. arXiv
G. Barraquand, A. Krajenbrink, P. Le Doussal
J. Stat. Phys., published online August 7, 2020. arXiv
[13] From stochastic spin chains to quantum Kardar-Parisi-Zhang dynamics
T. Jin, A. Krajenbrink, D. Bernard
Phys. Rev. Lett., published online July 21, 2020. arXiv
T. Jin, A. Krajenbrink, D. Bernard
Phys. Rev. Lett., published online July 21, 2020. arXiv
[12] Delta-Bose gas on a half-line and the KPZ equation: boundary bound states and unbinding transitions
J. De Nardis, A. Krajenbrink, P. Le Doussal, T. Thiery
J. Stat. Mech., published online April 16, 2020. arXiv
J. De Nardis, A. Krajenbrink, P. Le Doussal, T. Thiery
J. Stat. Mech., published online April 16, 2020. arXiv
[11] Probing the large deviations of the Kardar-Parisi-Zhang equation at short time with an importance sampling of directed polymer in random media
A. K. Hartmann, A. Krajenbrink, P. Le Doussal
Phys. Rev. E, published online January 29, 2020. arXiv
A. K. Hartmann, A. Krajenbrink, P. Le Doussal
Phys. Rev. E, published online January 29, 2020. arXiv
[10] Replica Bethe Ansatz solution to the Kardar-Parisi-Zhang equation on the half-line
A. Krajenbrink, P. Le Doussal
SciPost Phys, published online March 4, 2020. arXiv
A. Krajenbrink, P. Le Doussal
SciPost Phys, published online March 4, 2020. arXiv
[9] Distribution of Brownian coincidences
A. Krajenbrink, B. Lacroix-A-Chez-Toine, P. Le Doussal
J. Stat Phys, published online August 23, 2019. arXiv
A. Krajenbrink, B. Lacroix-A-Chez-Toine, P. Le Doussal
J. Stat Phys, published online August 23, 2019. arXiv
[8] On the qubit routing problem
A. Cowtan, S. Dilkes, R. Duncan, A. Krajenbrink, W. Simmons, S. Sivarajah
14th Conference on the Theory of Quantum Computation, Communication and Cryptography (TQC 2019) , published online May 2019. arXiv
A. Cowtan, S. Dilkes, R. Duncan, A. Krajenbrink, W. Simmons, S. Sivarajah
14th Conference on the Theory of Quantum Computation, Communication and Cryptography (TQC 2019) , published online May 2019. arXiv
[7] Linear statistics and pushed Coulomb gas at the edge of \(\beta\)-random matrices: four paths to large deviations
A. Krajenbrink, P. Le Doussal
Europhysics Letters, published online February 22, 2019. arXiv
A. Krajenbrink, P. Le Doussal
Europhysics Letters, published online February 22, 2019. arXiv
[6] Systematic time expansion for the Kardar-Parisi-Zhang equation, linear statistics of the GUE at the edge and trapped fermions
A. Krajenbrink, P. Le Doussal, S. Prolhac
Nuclear Physics B, published online September 26, 2018. arXiv
A. Krajenbrink, P. Le Doussal, S. Prolhac
Nuclear Physics B, published online September 26, 2018. arXiv
[5] Large fluctuations of the KPZ equation in a half-space
A. Krajenbrink, P. Le Doussal
SciPost Phys, published online October 12, 2018. arXiv
A. Krajenbrink, P. Le Doussal
SciPost Phys, published online October 12, 2018. arXiv
[4] Coulomb-gas electrostatics controls large fluctuations of the Kardar-Parisi-Zhang equation
I. Corwin, P. Ghosal, A. Krajenbrink, P. Le Doussal and L.C. Tsai
Phys. Rev. Lett, published online August 8, 2018. arXiv
I. Corwin, P. Ghosal, A. Krajenbrink, P. Le Doussal and L.C. Tsai
Phys. Rev. Lett, published online August 8, 2018. arXiv
[3] Simple derivation of the \( (-\lambda H)^{5/2}\) tail for the 1D KPZ equation
A. Krajenbrink, P. Le Doussal
J. Stat. Mech, published online June 26, 2018. arXiv
A. Krajenbrink, P. Le Doussal
J. Stat. Mech, published online June 26, 2018. arXiv
[2] Exact short-time height distribution in the one-dimensional Kardar-Parisi-Zhang equation with Brownian initial condition
A. Krajenbrink, P. Le Doussal
Phys. Rev. E Rapid Communication, published online August 14, 2017. arXiv
A. Krajenbrink, P. Le Doussal
Phys. Rev. E Rapid Communication, published online August 14, 2017. arXiv
[1] Atom-by-atom assembly of defect-free one-dimensional cold atom arrays
M. Endres*, H. Bernien*, A. Keesling*, H. Levine*, E.R. Anschuetz, A. Krajenbrink, C. Senko, V. Vuletic, M. Greiner, M. D. Lukin
*contributed equally
Science, published online November 3, 2016. arXiv
Highlighted by MIT news.
M. Endres*, H. Bernien*, A. Keesling*, H. Levine*, E.R. Anschuetz, A. Krajenbrink, C. Senko, V. Vuletic, M. Greiner, M. D. Lukin
*contributed equally
Science, published online November 3, 2016. arXiv
Highlighted by MIT news.
During my master degree in Cambridge, I wrote an essay entitled "Essay on Tensor Network Renormalization" under the supervision of Matthew Wingate. Here is a link to view it
Talks / Seminars
[9] THE CROSSOVER FROM THE MACROSCOPIC FLUCTUATION THEORY TO THE KARDAR-PARISI-ZHANG EQUATION CONTROLS THE LARGE DEVIATIONS of diffusive systems
In this talk, I will explore the problem of the crossover from the macroscopic fluctuation theory (MFT) which describes 1D stochastic diffusive systems at late times, to the weak noise theory (WNT) which describes the Kardar-Parisi-Zhang (KPZ) equation at early times.
I will focus on the example of the diffusion in a time-dependent random field, observed in an atypical direction which induces an asymmetry and my goal will be to obtain the rate function which describes the large deviations of the cumulative distribution of the tracer position. This rate function exhibits a crossover as the asymmetry is varied, recovering both MFT and KPZ limits.
To reach this aim, I will expand the program of the MFT and the WNT and unveil their complete solvability through a connection to the integrability of the derivative Nonlinear Schrodinger equation. I will solve this system using the inverse scattering method for mixed-time boundary conditions introduced by Pierre Le Doussal and myself to solve the WNT. This is based on the work arXiv:2204.04720 with P. Le Doussal.
I will focus on the example of the diffusion in a time-dependent random field, observed in an atypical direction which induces an asymmetry and my goal will be to obtain the rate function which describes the large deviations of the cumulative distribution of the tracer position. This rate function exhibits a crossover as the asymmetry is varied, recovering both MFT and KPZ limits.
To reach this aim, I will expand the program of the MFT and the WNT and unveil their complete solvability through a connection to the integrability of the derivative Nonlinear Schrodinger equation. I will solve this system using the inverse scattering method for mixed-time boundary conditions introduced by Pierre Le Doussal and myself to solve the WNT. This is based on the work arXiv:2204.04720 with P. Le Doussal.
click here to get the slides
-> UC Davis, QMATH 15, session "Disordered Systems and Random Matrices", September 15, 2022
-> King's College London - Seminar in the Disordered Systems Group, November 16, 2022
-> CEA, IPhT, Saclay - 27th Rencontres ITZYKSON : Fluctuations far from Equilibrium, June 2, 2023
-> UC Davis, QMATH 15, session "Disordered Systems and Random Matrices", September 15, 2022
-> King's College London - Seminar in the Disordered Systems Group, November 16, 2022
-> CEA, IPhT, Saclay - 27th Rencontres ITZYKSON : Fluctuations far from Equilibrium, June 2, 2023
[8] A journey from classical integrability to the large deviations of the kardar-parisi-zhang equation
In this talk, I will revisit the problem of the large deviations of the Kardar-Parisi-Zhang (KPZ) equation in one dimension at short time by introducing a novel approach which combines field theoretical, probabilistic and integrable techniques. My goal will be to expand the program of the weak noise theory, which maps the large deviations onto a non-linear hydrodynamic problem, and to unveil its complete solvability through a connection to the integrability of the Zakharov-Shabat system. I will show that this approach paves the path to understand the large deviations for general initial geometry.
This is based on the work arXiv:2103.17215 with P. Le Doussal.
This is based on the work arXiv:2103.17215 with P. Le Doussal.
click here to get the slides
-> Université Catholique de Louvain, June 23, 2021
-> Melbourne - Bielefeld joint seminar on Random Matrices and Applications, June 30, 2021
-> MSRI postdoc seminar "Universality and Integrability in Random Matrix Theory and Interacting Particle Systems", July 19, 2021
-> MSRI workshop "Universality and Integrability in Random Matrix Theory and Interacting Particle Systems", September 27, 2021
-> Forum de Physique Statistique de l'École Normale Supérieure, February 23, 2022
-> Bristol - Mathematical physics seminar, February 23, 2023
-> SISSA, Trieste - Mathematical physics seminar, April 18, 2023
-> Université Catholique de Louvain, June 23, 2021
-> Melbourne - Bielefeld joint seminar on Random Matrices and Applications, June 30, 2021
-> MSRI postdoc seminar "Universality and Integrability in Random Matrix Theory and Interacting Particle Systems", July 19, 2021
-> MSRI workshop "Universality and Integrability in Random Matrix Theory and Interacting Particle Systems", September 27, 2021
-> Forum de Physique Statistique de l'École Normale Supérieure, February 23, 2022
-> Bristol - Mathematical physics seminar, February 23, 2023
-> SISSA, Trieste - Mathematical physics seminar, April 18, 2023
[7] Fredholm determinants, integro-differential Painlevé equations and a Fresh look on the zakharov-shabat system
As Fredholm determinants are more and more frequent in the context of stochastic integrability, I discuss in this talk the existence of a common framework in many integrable systems where they appear. This consists in a hierarchy of equations, akin to the Zakharov-Shabat system, connecting an integro-differential extension of the Painlevé II hierarchy, the finite-time solutions of the Kardar-Parisi-Zhang equation and multi-critical fermions at finite temperature.
click here to get the slides
-> Matrix Institute, "Integrability and Combinatorics at Finite Temperature", June 8, 2021
-> Matrix Institute, "Integrability and Combinatorics at Finite Temperature", June 8, 2021
[6] Fredholm determinants, exact solutions to the Kardar-Parisi-Zhang equation and integro-differential Painlevé equations
As Fredholm determinants are more and more frequent in the context of stochastic integrability, I discuss in this talk the existence of a common framework in many integrable systems where they appear. This consists in a hierarchy of equations, akin to the Zakharov-Shabat system, connecting an integro-differential extension of the Painlevé II hierarchy, the finite-time solutions of the Kardar-Parisi-Zhang equation and multi-critical fermions at finite temperature.
click here to get the slides
-> IPADEGAN network - SISSA "Integrable systems around the world", September 16, 2020
-> University of Michigan - Department of Mathematics "Integrable Systems and Random Matrix Theory", October 26, 2020
-> Institut Henri Poincaré - séminaire MEGA, December 11, 2020
-> IPADEGAN network - SISSA "Integrable systems around the world", September 16, 2020
-> University of Michigan - Department of Mathematics "Integrable Systems and Random Matrix Theory", October 26, 2020
-> Institut Henri Poincaré - séminaire MEGA, December 11, 2020
[5] PhD defense. Beyond the typical fluctuations: a journey to the large deviations in the Kardar-Parisi-Zhang growth model
Throughout this Ph.D thesis, we will study the Kardar-Parisi-Zhang (KPZ) stochastic growth model in \(1+1\) dimensions and more particularly the equation which governs it. The goal of this thesis is two-fold. Firstly, it aims to review the state of the art and to provide a detailed picture of the search of exact solutions to the KPZ equation, of their properties in terms of large deviations and also of their applications to random matrix theory or stochastic calculus. Secondly, is it intended to express a certain number of open questions at the interface with integrability theory, random matrix theory and Coulomb gas theory.
This thesis is divided in three distinct parts related to (i) the exact solutions to the KPZ equation, (ii) the short-time solutions expressed by a Large Deviation Principle and the associated rate functions and (iii) the solutions at large time and their extensions to linear statistics at the edge of random matrices.
We will present the new results of this thesis including (a) a new solution to the KPZ equation at all times in a half-space, (b) a general methodology to establish at short time a Large Deviation Principle for the solutions to the KPZ equation from their representation in terms of Fredholm determinant and (c) the unification of four methods allowing to obtain at large time a Large Deviation Principle for the solution to the KPZ equation and more generally to investigate linear statistics at the soft edge of random matrices.
This thesis is divided in three distinct parts related to (i) the exact solutions to the KPZ equation, (ii) the short-time solutions expressed by a Large Deviation Principle and the associated rate functions and (iii) the solutions at large time and their extensions to linear statistics at the edge of random matrices.
We will present the new results of this thesis including (a) a new solution to the KPZ equation at all times in a half-space, (b) a general methodology to establish at short time a Large Deviation Principle for the solutions to the KPZ equation from their representation in terms of Fredholm determinant and (c) the unification of four methods allowing to obtain at large time a Large Deviation Principle for the solution to the KPZ equation and more generally to investigate linear statistics at the soft edge of random matrices.
click here to get the slides
-> Ecole Normale Supérieure, June 20, 2019
-> Ecole Normale Supérieure, June 20, 2019
[4] Linear statistics and pushed Coulomb-gas at the soft edge of random matrices : four paths to large deviations
In this talk, I will consider the classical problem of linear statistics in random matrix theory. This amounts to study the distribution of the sum of a certain function of the matrix eigenvalues. Varying this function, this problem can describe fluctuations of conductance, shot noise, Renyi entropy, center of mass of interfaces, particle number…
This problem has been extensively studied for the bulk of the eigenvalues (macroscopic linear statistics) where interesting phase transitions have been unveiled but not so much at the edge of the spectrum (microscopic linear statistics) on which I will focus.
In particular, I will introduce four methods to solve this problem, show their equivalence and I will discuss the physical applications of these results (large deviations of the solution of the Kardar-Parisi-Zhang equation, existence of phase transitions with continuously varying exponent and possible experimental realization of this setup with non-intersecting Brownian interfaces).
This problem has been extensively studied for the bulk of the eigenvalues (macroscopic linear statistics) where interesting phase transitions have been unveiled but not so much at the edge of the spectrum (microscopic linear statistics) on which I will focus.
In particular, I will introduce four methods to solve this problem, show their equivalence and I will discuss the physical applications of these results (large deviations of the solution of the Kardar-Parisi-Zhang equation, existence of phase transitions with continuously varying exponent and possible experimental realization of this setup with non-intersecting Brownian interfaces).
click here to get the slides
-> LPTMS, Paris-Sud Orsay, November 27, 2018
-> King's College London, March 20, 2019
-> Université de Lorraine Nancy, June 13, 2019
-> LPTMS, Paris-Sud Orsay, November 27, 2018
-> King's College London, March 20, 2019
-> Université de Lorraine Nancy, June 13, 2019
[3] A bottom-up approach to the Kardar-Parisi-Zhang equation for interface growth : recent developments
In this talk, I will review the celebrated Kardar-Parisi-Zhang (KPZ) equation (>3400 citations for the original paper!) and show that it describes a variety of systems through experimental observations (interface growth, chemical reaction fronts…). Starting from scratch, I will discuss the different techniques commonly used in the physics literature to study the KPZ equation (the mapping to the directed polymer, the replica method, the quantum delta Bose gas, the Fredholm determinant and its cumulant expansion) and explain how they allowed to obtain exact solutions in 1+1 dimensions. Finally, I will describe recent developments on the large fluctuations through exact short-time solutions along with recent numerical progress.
This talk is made to be accessible to non-specialists and will tackle at the same time theoretical and computational aspects of the KPZ equation.
This talk is made to be accessible to non-specialists and will tackle at the same time theoretical and computational aspects of the KPZ equation.
click here to get the slides
-> University of Oldenburg, April 26, 2018
-> École Normale Supérieure, January 14, 2019
-> University of Oldenburg, April 26, 2018
-> École Normale Supérieure, January 14, 2019
[2] Recent short-time developments on the solutions of the KPZ equation
-> University College Dublin, April 17, 2018 (joint seminar with Pierre Le Doussal)
[1] Exact short time solutions of the KPZ equation... ...from a physicist's point of view
In the past decade, explicit solutions have been found for the Kardar-Parisi-Zhang (KPZ) equation. Quite remarkably, they always express the moment generating function of the Cole-Hopf solution of the KPZ equation as a Fredholm Pfaffian or Fredholm Determinant. These algebraic structures are quite common in the field of Random Matrix Theory (RMT) and Determinant Point Processes and therefore allow to draw connexions between asymptotic RMT distributions (Tracy-Widom distribution), non-interacting fermions at finite temperature in quantum mechanics and height solutions of the KPZ equation.
I will first review the techniques commonly used in the physics literature to study the KPZ equation (the replica method, the Bethe Ansatz solution of the Lieb-Liniger model) and show how it has allowed to obtain solutions for the KPZ equation. I will then focus on the Brownian initial condition and show how to extract the exact distribution of the solution of the KPZ equation from its Fredholm determinant representation at short time in terms of a Large Deviation Principle.
For this initial condition, it has been found by Janas, Kamenev and Meerson (2016) using Weak Noise Theory that the large deviation function at short time exhibits a second-order phase transition. Starting from the exact Fredholm determinant obtained by Imamura and Sasamoto (2012), I will prove this statement, provide the analytic expression of the critical field where the transition occurs and compare my predictions with the numerical estimates of Janas, Kamenev and Meerson.
I will first review the techniques commonly used in the physics literature to study the KPZ equation (the replica method, the Bethe Ansatz solution of the Lieb-Liniger model) and show how it has allowed to obtain solutions for the KPZ equation. I will then focus on the Brownian initial condition and show how to extract the exact distribution of the solution of the KPZ equation from its Fredholm determinant representation at short time in terms of a Large Deviation Principle.
For this initial condition, it has been found by Janas, Kamenev and Meerson (2016) using Weak Noise Theory that the large deviation function at short time exhibits a second-order phase transition. Starting from the exact Fredholm determinant obtained by Imamura and Sasamoto (2012), I will prove this statement, provide the analytic expression of the critical field where the transition occurs and compare my predictions with the numerical estimates of Janas, Kamenev and Meerson.
click here to get the slides
-> University of Warwick, December 7, 2017
-> University of Warwick, December 7, 2017
Referee & reviewer activities
Physics journals:
- Journal of Statistical Physics
- Physical Review E
- Annales de l'Institut Henri Poincaré
- Communication in Mathematical Physics
- The "Random Matrices" book of the IAS / Park City Mathematics Series
- National Fund for Scientific and Technological Research (Chile)
- Graduate School of Xi'An Jiaotong-Liverpool University (China)
- Swiss National Science Foundation (Switzerland)
Conferences / Schools attended
QMATH 15 session "Disordered Systems and Random Matrices", UC Davis, September 12-16 2022
Random Matrices and Random Lanscapes (Yan Fyodorov's 60th birthday), Ascona, July 24-29 2022
Universality and Integrability in RMT and Interacting Particle Systems, Berkeley. August 16 - December 17 2021
Clean and disordered systems out of equilibrium, Cargese, September 14-18 2020
CIRM research school on Coulomb Gas, Integrability and Painlevé Equations, CIRM Luminy, March 11-15 2019
The Dynamics of Quantum Information, KITP Santa Barbara, August 27 - October 19 2018
Hausdorff School on Log-correlated Fields, Bonn, June 11-14 2018
Boulder School 2017 : Frustrated and Disordered systems, Boulder, July 3-28 2017
Research Program on Random Matrices, organized by A. Borodin, I. Corwin and A. Guionnet, IAS /Park City Mathematics Institute, June 25 - July 15 2017
Lectures on Statistical Field Theories, Galileo Galilei Institute, February 6-17 2017
2nd French Russian conference - random geometry and physics, Institut Henri Poincaré, October 17-21 2016
Quantum Machine Learning, Perimeter Institute, August 8-12 2016
The Tony and Pat Houghton Conference on non-equilibrium statistical mechanics, ICERM, May 4-5 2015
Rencontres d'été de physique de l'infiniment grand à l'infiniment petit, Orsay, July 15-26 2013
Random Matrices and Random Lanscapes (Yan Fyodorov's 60th birthday), Ascona, July 24-29 2022
Universality and Integrability in RMT and Interacting Particle Systems, Berkeley. August 16 - December 17 2021
Clean and disordered systems out of equilibrium, Cargese, September 14-18 2020
CIRM research school on Coulomb Gas, Integrability and Painlevé Equations, CIRM Luminy, March 11-15 2019
The Dynamics of Quantum Information, KITP Santa Barbara, August 27 - October 19 2018
Hausdorff School on Log-correlated Fields, Bonn, June 11-14 2018
Boulder School 2017 : Frustrated and Disordered systems, Boulder, July 3-28 2017
Research Program on Random Matrices, organized by A. Borodin, I. Corwin and A. Guionnet, IAS /Park City Mathematics Institute, June 25 - July 15 2017
Lectures on Statistical Field Theories, Galileo Galilei Institute, February 6-17 2017
2nd French Russian conference - random geometry and physics, Institut Henri Poincaré, October 17-21 2016
Quantum Machine Learning, Perimeter Institute, August 8-12 2016
The Tony and Pat Houghton Conference on non-equilibrium statistical mechanics, ICERM, May 4-5 2015
Rencontres d'été de physique de l'infiniment grand à l'infiniment petit, Orsay, July 15-26 2013