activity
20172026
most citedConverging Shock Flows for a Mie-Grüneisen Equation of State

38 citations · 57 across the 6 of their papers we have counts for

collaborators

7 papers

math.AP2026

Self-similar imploding solutions of the 1D compressible Euler equations with a far field cutoff

Jack Luong, Scott Ramsey, Andrea L. Bertozzi +1

Imploding solutions to the radially symmetric, isentropic, compressible Euler equations have been well-studied, inspired by the work of Guderley. However, these smooth imploding so…

physics.hist-ph2021

On the Symmetry of Blast Waves

R. S. Baty, S. D. Ramsey

This article presents a brief historical review of G. I. Taylor's solution of the point blast wave problem which was applied to the Trinity test of the first atomic bomb. Lie group…

physics.flu-dyn2020★ 6 cited

Nemchinov-Dyson Solutions of the Two-Dimensional Axisymmetric Inviscid Compressible Flow Equations

Jesse F. Giron, Scott D. Ramsey, Roy S. Baty

We investigate the two-dimensional (D) inviscid compressible flow equations in axisymmetric coordinates, constrained by an ideal gas equation of state (EOS). Beginning with the…

math.AP2019★ 5 cited

Scale Invariance of the Homentropic Inviscid Euler Equations with Application to the Noh Problem

Jesse F. Giron, Scott D. Ramsey, Roy S. Baty

We investigate the inviscid compressible flow (Euler) equations constrained by an "isentropic" equation of state (EOS), whose functional form in pressure is an arbitrary function o…

physics.flu-dyn2017★ 38 cited

Converging Shock Flows for a Mie-Grüneisen Equation of State

Scott D. Ramsey, Emma M. Schmidt, Zachary M. Boyd +2

Previous work has shown that the one-dimensional (1D) inviscid compressible flow (Euler) equations admit a wide variety of scale-invariant solutions (including the famous Noh, Sedo…

math.AP2017★ 1 cited

Collapsing cavities and converging shocks in non-ideal materials

Zachary M. Boyd, Emma M. Schmidt, Scott D. Ramsey +1

As modern hydrodynamic codes increase in sophistication, the availability of realistic test problems becomes increasingly important. In gas dynamics, one common unrealistic aspect…

physics.flu-dyn2017★ 7 cited

On the existence of self-similar converging shocks for arbitrary equation of state

Zachary M. Boyd, Scott D. Ramsey, Roy S. Baty

We extend Guderley's problem of finding a self-similar scaling solution for a converging cylindrical or spherical shock wave from the ideal gas case to the case of flows with an ar…