We study a one-dimensional gas of N Brownian particles that diffuse independently, but are
simultaneously reset to the origin at a constant rate r. The system approaches a …

We consider a system of noninteracting particles on a line with initial positions distributed
uniformly with density ρ on the negative half-line. We consider two different models:(i) Each …

We study the nonequilibrium Langevin dynamics of N particles in one dimension with
Coulomb repulsive linear interactions. This is a dynamical version of the so-called jellium …

We investigate the full counting statistics of a harmonically confined 1d short range Riesz
gas consisting of N particles in equilibrium at finite temperature. The particles interact with …

We consider the 1d one-component plasma in thermal equilibrium, consisting of N equally
charged particles on a line, with pairwise Coulomb repulsion and confined by an external …

We study an interacting system of N classical particles on a line at thermal equilibrium. The
particles are confined by a harmonic trap and repel each other via pairwise interaction …

We consider the N particle classical Riesz gas confined in a one-dimensional external
harmonic potential with power-law interaction of the form 1/rk, where r is the separation …

We study the Ginibre ensemble of N× N complex random matrices and compute exactly, for
any finite N, the full distribution as well as all the cumulants of the number N r of eigenvalues …

We study the diffusion of N particles in one dimension interacting via a drift proportional to
their rank. In the attractive case (self-gravitating gas) a map** to the Lieb-Liniger quantum …

We study the distribution of the position of the rightmost particle x max in a N-particle Riesz
gas in one dimension confined in a harmonic trap. The particles interact via long-range …