The numerical approximation of the Euler equations of gas dynamics in a
movingLagrangian frame is at the heart of many multiphysics simulation algorithms. In this …

We present a formulation of smoothed particle hydrodynamics (SPH) that utilizes a first-order
consistent reproducing kernel, a smoothing function that exactly interpolates linear fields …

Based on the total Lagrangian kinematical description, a discontinuous Galerkin (DG)
discretization of the gas dynamics equations is developed for two-dimensional fluid flows on …

In the past, a number of attempts have failed to robustly compute highly transient shock
hydrodynamics flows on tetrahedral meshes. To a certain degree, this is not a surprise, as …

We have developed a novel high‐order, energy conserving approach for solving the Euler
equations in a moving Lagrangian frame, which is derived from a general finite element …

The fluid–structure-interaction (FSI) modeling is important for both academic studies and
engineering applications, but is also one of the grand challenges in the numerical modeling …

A brief review of the results obtained in recent research of underwater electrical explosions
of wires and wire arrays using microsecond-, submicrosecond-, and nanosecond-timescale …

The fundamental study of phase transition kinetics has motivated experimental methods
toward achieving the largest degree of undercooling possible, more recently culminating in …

Two-dimensional numerical simulations of the Richtmyer–Meshkov unstable “shock-jet”
problem are conducted using both large-eddy simulation (LES) and unsteady Reynolds …

This paper considers the interaction of a shock wave with a multiphase particle-gas system
which creates an instability similar in some ways to the Richtmyer-Meshkov instability but …