This is a review of recent developments in Monte Carlo methods in the field of ultracold
gases. For bosonic atoms in an optical lattice we discuss path-integral Monte Carlo …

A detailed description is provided of a new worm algorithm, enabling the accurate
computation of thermodynamic properties of quantum many-body systems in continuous …

Since its discovery in 1938, superfluidity has been the subject of much investigation
because it provides a unique example of a macroscopic manifestation of quantum …

We investigate the temperature dependence of nuclear quantum effects (NQEs) on structural
and dynamic properties of liquid water by training a neural network force field using first …

We present calculations of the ground state and excitations of an anisotropic dipolar Bose
gas in two dimensions, realized by a nonperpendicular polarization with respect to the …

Recent experiments claiming the formation of quantum superposition states in near-
macroscopic systems raise the question of how the sizes of general quantum superposition …

The time-dependent Schrödinger Equation (TDSE) is a parabolic partial differential equation
(PDE) comparable to a diffusion equation but with imaginary time. Due to its first order time …

We study, by quantum Monte Carlo simulations, the ground state of a harmonically confined
dipolar Bose gas with aligned dipole moments and with the inclusion of a repulsive two …

The size of the population of random walkers required to obtain converged estimates in
diffusion Monte Carlo (DMC) increases dramatically with system size. We illustrate this by …

We use the path integral ground state method to study the energetic and structural
properties of small para-H 2 clusters of sizes ranging from 2 to 20 molecules⁠. A fourth order …