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implications of ion-surface energy accommodation and neutralization
mechanism in hollow cathode physics; Journal of Applied Physics;
Vol. 130; No. 4; Art. No. 043306; 10.1063/5.0055824
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Turbulence Dynamics (2nd edition) [Book Review]; Journal of Fluid
Mechanics; Vol. 864; 1208-1211; 10.1017/jfm.2019.35
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eddy simulation investigation of the canonical shock–turbulence
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method for large eddy simulations of shock-turbulence interactions;
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instability for elastic-plastic solids in converging geometries;
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mixing driven by spherical implosions. Part 1. Flow description and
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mixing driven by spherical implosions. Part 2. Turbulence
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simulations of the Richtmyer-Meshkov instability in solid-vacuum
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simulation of elastic–plastic solid mechanics using an Eulerian stretch
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adaptive finite-difference method for high-velocity impact and
penetration problems; Journal of Computational Physics; Vol. 240;
76-99; 10.1016/j.jcp.2013.01.013
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G. Saffman; Annual Review of Fluid Mechanics; Vol. 45; 19-34; 10.1146/annurev-fluid-011212-140655
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to turbulence in shock-driven mixing: a Mach number study; Journal
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ratio dependence of Richtmyer-Meshkov flows under reshock conditions
using large-eddy simulations; Journal of Fluid Mechanics; Vol. 670;
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Eulerian hybrid WENO centered-difference solver for elastic-plastic
solids; Journal of Computational Physics; Vol. 229; No. 24;
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Richtmyer-Meshkov flow analysis for impulsively accelerated
incompressible solids; Physical Review E; Vol. 81; No. 6; Art.
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Navier–Stokes simulation of the Richtmyer–Meshkov instability start-up
at a light–heavy interface; Journal of Fluid Mechanics; Vol. 642;
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focusing in a planar convergent geometry: experiment and simulation;
Journal of Fluid Mechanics; Vol. 641; 297-333; 10.1017/S0022112009991492
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laminar jets at moderate Reynolds numbers and separation distances;
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Virtual Test Facility for the Simulation of Dynamic Response in
Materials; Journal of Supercomputing; Vol. 23; No. 1; 39-50; 10.1023/a:1015733102520
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scaling of domain chaos; Physical Review E; Vol. 63; No. 4; Art.
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compressible flows with compact vorticity; the compressible Stuart
vortex; Journal of Fluid Mechanics; Vol. 409; 29-49; 10.1017/S0022112099007752
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virtual test facility for simulating the dynamic response of
materials; Computing in Science & Engineering; Vol. 2; No. 2;
42-53; 10.1109/5992.825748
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Calculation of Three-Dimensional Interfacial Potential Flows Using the
Point Vortex Method; SIAM Journal on Scientific Computing; Vol. 20;
No. 2; 648-683; 10.1137/S1064827596302060
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Richtmyer–Meshkov instability; Physics of Fluids; Vol. 9; No. 6;
1783-1803; 10.1063/1.869294
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late-stage coarsening for nucleation and growth at high-area
fractions; Physical Review E; Vol. 54; No. 1; R13-R16; 10.1103/PhysRevE.54.R13
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compressible vortex flows: the hollow-core vortex array; Journal of
Fluid Mechanics; Vol. 301; 1-17; 10.1017/S0022112095003764
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Coarsening in Systems Far from Equilibrium; Physical Review Letters;
Vol. 75; No. 11; 2152-2155; 10.1103/PhysRevLett.75.2152
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simulation of two-dimensional late-stage coarsening for nucleation and
growth; Physical Review E; Vol. 51; No. 6; 5408-5421; 10.1103/PhysRevE.51.5408
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domains: A numerical investigation; Chaos; Vol. 4; No. 4; 607-619;
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of Iterative Methods for the Steady and Unsteady Stokes Problem:
Application to Spectral Element Discretizations; SIAM Journal on
Scientific Computing; Vol. 14; No. 2; 310-337; 10.1137/0914020
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study of Richtmyer–Meshkov instability in continuously stratified
fluids; Physics of Fluids A; Vol. 5; No. 2; 344-368; 10.1063/1.858859
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aspects of vortex reconnection of perturbed anti-parallel vortex
tubes; Journal of Fluid Mechanics; Vol. 246; 613-652; 10.1017/s0022112093000291
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bifurcations in plane Poiseuille flow: two-dimensional Hopf
bifurcation; Journal of Fluid Mechanics; Vol. 229; 389-416; 10.1017/S0022112091003075
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energy generated by the incompressible Richtmyer–Meshkov instability in
a continuously stratified fluid; Physics of Fluids A; Vol. 1;
No. 11; 1767-1771; 10.1063/1.857503
- Meiron, D. I. (1989) On
the stability of gas bubbles rising in an inviscid fluid; Journal of
Fluid Mechanics; Vol. 198; 101-114; 10.1017/S0022112089000054
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Study of Vortex Reconnection; Physical Review Letters; Vol. 58;
No. 16; 1632-1635; 10.1103/PhysRevLett.58.1632
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critical behavior from field theory at d=3. II. The ordered-phase
case; Physical Review B; Vol. 35; No. 7; 3585-3607; 10.1103/PhysRevB.35.3585
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with three-dimensional weak solutions for inviscid incompressible
flow; Physics of Fluids; Vol. 29; No. 8; 2373-2375; 10.1063/1.865529
- Meiron, Daniel I. (1986) Selection of
steady states in the two-dimensional symmetric model of dendritic
growth; Physical Review A; Vol. 33; No. 4; 2704-2715; 10.1103/PhysRevA.33.2704
- Meiron, D. I.; Saffman, P. G.; et el. (1984) The
linear two-dimensional stability of inviscid vortex streets of
finite-cored vortices; Journal of Fluid Mechanics; Vol. 147;
187-212; 10.1017/S0022112084002056
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interfacial gravity waves of large amplitude; Journal of Fluid
Mechanics; Vol. 129; 213-218; 10.1017/S0022112083000737
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of steady three-dimensional deep-water waves; Journal of Fluid
Mechanics; Vol. 124; 109-121; 10.1017/S0022112082002420
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effects of multifrequency hydrodynamic instabilities on ablatively
accelerated thin shells; Physics of Fluids; Vol. 25; No. 9;
1553-1574; 10.1063/1.863925
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simulations of the Rayleigh–Taylor instability; Physics of Fluids;
Vol. 23; No. 8; 1485-1490; 10.1063/1.863173
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indices from perturbation analysis of the Callan-Symanzik equation;
Physical Review B; Vol. 17; No. 3; 1365-1374; 10.1103/PhysRevB.17.1365
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Critical Indices in Three Dimensions from the Callan-Symanzik
Equation; Physical Review Letters; Vol. 36; No. 23; 1351-1354; 10.1103/PhysRevLett.36.1351