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Persistence and first-passage properties in nonequilibrium systems

- A. Bray, S. Majumdar, G. Schehr
- Mathematics
- 3 April 2013

In this review, we discuss the persistence and the related first-passage properties in extended many-body nonequilibrium systems. Starting with simple systems with one or few degrees of freedom, such… Expand

Stochastic resetting and applications

- M. Evans, S. Majumdar, G. Schehr
- Mathematics
- 17 October 2019

In this Topical Review we consider stochastic processes under resetting, which have attracted a lot of attention in recent years. We begin with the simple example of a diffusive particle whose… Expand

Top eigenvalue of a random matrix: large deviations and third order phase transition

- S. Majumdar, G. Schehr
- Physics
- 4 November 2013

We study the fluctuations of the largest eigenvalue ?max of N ? N random matrices in the limit of large N. The main focus is on Gaussian ? ensembles, including in particular the Gaussian orthogonal… Expand

Non-intersecting Brownian walkers and Yang–Mills theory on the sphere

- P. Forrester, S. Majumdar, G. Schehr
- Mathematics
- 13 September 2010

Collective dynamics of social annotation

- C. Cattuto, A. Barrat, A. Baldassarri, G. Schehr, V. Loreto
- Computer ScienceProceedings of the National Academy of Sciences
- 17 February 2009

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Dynamical transition in the temporal relaxation of stochastic processes under resetting.

- S. Majumdar, S. Sabhapandit, G. Schehr
- PhysicsPhysical review. E, Statistical, nonlinear, and…
- 25 February 2015

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Real Roots of Random Polynomials and Zero Crossing Properties of Diffusion Equation

- G. Schehr, S. Majumdar
- Mathematics
- 31 March 2008

AbstractWe study various statistical properties of real roots of three different classes of random polynomials which recently attracted a vivid interest in the context of probability theory and… Expand

Noninteracting fermions at finite temperature in a d -dimensional trap: Universal correlations

- D. Dean, P. L. Doussal, S. Majumdar, G. Schehr
- Physics
- 14 September 2016

We study a system of $N$ non-interacting spin-less fermions trapped in a confining potential, in arbitrary dimensions $d$ and arbitrary temperature $T$. The presence of the trap introduces an edge… Expand

Exact Persistence Exponent for the 2D-Diffusion Equation and Related Kac Polynomials.

- M. Poplavskyi, G. Schehr
- MathematicsPhysical review letters
- 29 June 2018

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Number statistics for β-ensembles of random matrices: Applications to trapped fermions at zero temperature.

- R. Marino, S. Majumdar, G. Schehr, P. Vivo
- MathematicsPhysical review. E
- 13 January 2016

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