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Author List

Displaying 31 authors out of 31
ALEXANDER BUFETOV (Steklov Mathematical Institute of the Russian Academy of Sciences, Russian Federation)
Infinite Determinantal Measures
ALEXANDER ITS (Indiana University - Purdue University Indianapolis (IUPUI), USA)
The Riemann Hilbert method, Part I
The Riemann Hilbert method, Part II
The Riemann Hilbert method, Part III
ALEXANDER TIKHOMIROV (Komi Science Center, Russian Academy of Sciences, Russian Federation)
The Rate of Convergence to the Semi-Circular Law and to the Marchenko – Pastur Law
ANTTI KNOWLES (Courant Institute of Mathematical Sciences, USA)
The Altshuler-Shklovskii Formulas for Random Band Matrices
ARNO KUIJLAARS (Katholieke Universiteit Leuven, Belgium)
Singular values of products of Ginibre random matrices, multiple orthogonal polynomials and hard edge scaling limits
ARUP BOSE (Indian Statistical Institute, India)
Limiting spectral distribution of patterned random matrices
BALINT VETO (Universitaet Bonn, Germany)
Height fluctuations for the stationary KPZ equation
CHARLES BORDENAVE (Université de Toulouse, France)
Mean quantum percolation
CRAIG TRACY (University of California at Davis, USA)
Three examples of integrable models in statistical physics: 2D Ising model, distribution of largest eigenvalue in random matrix models and the asymmetric simple exclusion process, Part I
Three examples of integrable models in statistical physics: 2D Ising model, distribution of largest eigenvalue in random matrix models and the asymmetric simple exclusion process, Part II
Three examples of integrable models in statistical physics: 2D Ising model, distribution of largest eigenvalue in random matrix models and the asymmetric simple exclusion process, Part III
DAVID RENFREW (UCLA, USA)
Finite rank perturbations to non-Hermitian matrices
FRIEDRICH GOETZE (Bielefeld University, Germany)
Spectral Distribution of Random Matrices and Free Probability
GERNOT AKEMANN (Bielefeld University, Germany)
Products of Random Matrices: Exact Results for Eigen- and Singular Values
GUANGMING PAN (Nanyang Technological University, Singapore)
CLT of Large Sample Covariance Matrices
IGOR KRASOVSKY (Imperial College of London, UK)
Double-scaling asymptotics for Toeplitz determinants
JINHO BAIK (University of Michigan, USA)
Circular unitary ensembles with highly oscillatory potential
JONATHAN WARREN (Warwick University, UK)
A Multi-layer extension of the KPZ equation
JUN YIN (University of Wisconsin, USA)
Local Circular Law for Random Matrices
KE WANG (Institute for Mathematics and its Applications, USA)
Random weighted projections, random quadratic forms and random eigenvectors
KEN MCLAUGHLIN (University of Arizona, USA)
Asymptotic analysis of a class of 2D orthogonal polynomials, with applications to the Normal Random Matrix Model
KRISHNAPUR MANJUNATH (Indian Institute of Science (IIT), India)
Zeros of random polynomials and analytic functions, Part I
Zeros of random polynomials and analytic functions, Part II
Zeros of random polynomials and analytic functions, Part III
LASZLO ERDOS (IST Austria and University of Munich, Germany)
Universality for random matrices and log-gases, Part I
Universality for random matrices and log-gases, Part II
Universality for random matrices and log-gases, Part III
MARCO BERTOLA (Concordia University, Canada)
The scaling limit of the Laguerre-Cauchy Matrix model and the Meijer-G random point field
MARIYA SHCHERBINA (Institute for Low Temperature Physics, Ukranian Academy of Sciences, Ukraine)
Change of variables as a universal approach to local and global regimes for $\beta$ matrix models
MIREILLE CAPITAINE (Institut de Mathématiques de Toulouse, France)
A unified approach to the problems of outliers and related eigenvectors for spiked additive or multiplicative deformations of classical random matrices as well as Information-Plus-Noise type models, through free subordination properties
NIKOLAI MAKAROV (California Intitute of Technology, USA)
The distribution of eigenvalues near a regular boundary point in random normal matrix ensembles
PATRIK FERRARI (Universitaet Bonn, Germany)
Why random matrices share universal processes with interacting particle systems? Part I
Why random matrices share universal processes with interacting particle systems? Part II
Why random matrices share universal processes with interacting particle systems? Part III
Anomalous shock fluctuations in TASEP and last passage percolation models
PAVEL BLEHER (Indiana University - Purdue University Indianapolis (IUPUI), USA)
Random matrices and the six-vertex model, Part I
Random matrices and the six-vertex model, Part II
Random matrices and the six-vertex model, Part III
Calculation of the constant factor in the six-vertex model
Opening Remarks
TOM CLAEYS (Université Catholique de Louvain, Belgium)
Painlevé asymptotics for Toeplitz determinants with merging singularities
YANG CHEN (University of Macao, China)
Large Hankel determinants; difference equations, and Painleve VI
ZDZISLAW BURDA (Jagellonian University, Poland)
Products of free non-Hermitian random matrices

Organizers

T. Grava (SISSA), B. Schlein (Germany), A. Soshnikov (USA). Local Organizer: R. Ramakrishnan