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Shock-Wave Simulations Using Molecular Dynamics

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Title: Shock-Wave Simulations Using Molecular Dynamics


1
Shock-Wave Simulations Using Molecular Dynamics
Matthew R. Farrow Department of Physics,
University of York, United Kingdom
  • CCP5 and Marie Curie Actions Methods in
    Molecular Simulation Summer School 2006

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Outline
  • Introduction
  • What is it I am doing?
  • Why am I doing it?
  • How will I do it?
  • What is a Shock-wave?
  • Recent work
  • Shock-wave in Argon
  • Discussion and conclusions

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What am I doing?!
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Shock-wave research
  • My research is to use shock-waves in solids to
    investigate material properties, using molecular
    dynamics (MD) simulations
  • Aim to probe the Equations of State to enhance
    understanding of material properties
  • Perhaps find new applications?

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Why shock-wave research?
  • Allows us to go places inaccessible to the
    current level of experiment
  • Astrophysics
  • Planetary core modelling
  • High temperature physics
  • Explosives modelling!

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How am I supposed to do THAT?!
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Classical or Ab-initio MD?
  • Classical MD uses empirical potentials and so
    is computationally cheap
  • Classical MD simulations should scale linearly
    with number of processors for both speed of
    computation and number of atoms
  • Shock waves in systems with 109 atoms have been
    simulated1 using Classical MD.
  • Ab-initio MD calculations are limited in the
    number of atoms that can be simulated due to the
    extreme computational cost of calculating the
    many-body interactions
  • Ab-initio is more accurate!

1 K.Kadau,T.C.Germann,P.S.Lomdahl,B.L.Holian,Sci
ence,296,1681 (2002)
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What is a shock-wave?
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Shock-waves
  • Possible to have the propagation of the
    pertubation move faster than the acoustic
    velocity of discontinuous pressure waves2
  • Shock-waves through solids, liquids and gases
  • Navier-Stokes Equations
  • Rankine-Hugoniot equations

2 G.G.Stokes, M. Poisson (1800s)
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Shock-waves and Equations of State (EOS)
  • The Equations of State (EOS) gives the all the
    properties of the material in terms of Pressure,
    P, Volume, V and Energy, E (or Temperature, T)
  • For example, the ideal gas EOS PV RT
  • However, the full EOS for most materials are very
    difficult to determine.
  • Hugoniot is a line on the EOS
  • All possible states after a material has been
    shocked

Hugoniot Curve Exemplar3
3 Equations of State Article in Discovery,
the AWE Science and Technology Journal (1989)
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Recent Work with Argon
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Shock-waves in Argon
  • For Argon we can use the well known Lennard-Jones
    potential5

5 M.P. Allen and D.J Tildesley, Computer
Simulation of Liquids, Oxford University Press
(1987)
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Shock-wave movies
No shockwave
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Shock-wave movies
5X Velocity of Sound
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Shock-wave movies
10X Velocity of Sound
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Discussion and Conclusions
  • Shock-waves are characterised by their Hugoniot
  • Line on the Equations of State surface
  • Have plenty of materials to choose from
  • Different shock-wave velocities seen to produce
    different responses

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Future Work
  • To model a shock-wave through
  • Metals (e.g. Aluminium)
  • Insulators
  • Much bigger system of atoms (10,000)
  • NB one cubic cm 1023 atoms.
  • Create the EOS and predictions!

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Thanks for listening!Any questions?
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