Experimental and numerical simulation of laser driven shock waves in water
-
Upload
altair-engineering -
Category
Technology
-
view
505 -
download
7
Transcript of Experimental and numerical simulation of laser driven shock waves in water
Experimental and numerical simulation
of laser driven shock waves in water
Ekaterina Mazanchenko1, Julien Deroy2, Alain Claverie1,
Michel Boustie1, Yannick Chauveau3
(1) Institut PPrime, CNRS-ENSMA-Université de Poitiers; (2) LPP, Palaiseau; (3) E.M.A. Multi-Physics
To test the abilities of RADIOSS code to simulate shock waves propagation in the water, we made
several experiments with laser-driven shock waves and with high intense electrical discharge.
Velocity measurements and shadowgraph technique provide time resolved measurements allowing
to characterize the shock induced and its propagation into the water.
The experimental results are compared with corresponding numerical simulations in order to assess
the code opportunities for physical reproducing the observed phenomenon.
2/16
Introduction
High power electrical discharge in water:
• generation of shock waves,
• waves propagation and interaction with
materials.
Applications:
• medical,
• separation of materials,
• recycling.
Numerical modeling with RADIOSS:
• help in the optimization.
Fig. from PhD thesis of Gilles Touya
Lithotripter and fragments of a 1-cm calcium
oxalate stone (fig. from Wikipedia)
3/16
Discharge in the water experiment
Tests were carried out at the tank 60x60x53 cm (LxWxH).
Gap between electrodes: 5 to 15 mm.
Max stored energy - to 35 kJ.
Time (shock risetime): 530 ns.
4/16
Problem definition
Fig. from PhD thesis of Gilles Touya
5/16
Laser for shock generating To calibrate the shock induced in the complex configuration, we made several experiments of laser
shocks driven into water. It was achieved by direct laser interaction on aluminium plate immerged
into water and by laser acceleration of aluminium splashing then in water to generate the shock.
6/16
Shock calibration
Fig. from courses “Shock waves in the
condensed media” by T. de Rességuier
7/16
Experimental scheme Flux – 3,01 GW/cm2
1D simplification -10
0
10
20
30
40
50
60
70
7000 7500 8000 8500 9000 9500 10000
Time, ns
Velo
sity,
m/s
Back face velocity
8/16
Modeling 1D case
9/16
Modeling 2D case
10/16
Modeling discharge
2D axisymmetric
QUAD elements 0.5x0.5 mm
Gap is 15 mm,
deposited energy 327 J
Material laws:
• water – law 26 SESAME #7150 ,
• discharge zone - law 26 SESAME #7150 with initial energy,
• outlet – law 11 type 3 (silent boundary).
For all 3 materials ALE description has been used.
Units system is mm-ms-g.
11/16
Pressure evolution
12/16
Bubble expansion - experiment
U0=25 kV
Gap 15 mm
E0=327 J
13/16
Evolution of the bubble
0
10
20
30
40
50
60
70
80
0 1 2 3 4 5 6 7 8 9 10 11
Time(ms)R
adiu
s (m
m)
Measured radiusSimulation
14/16
Conclusions and perspectives
• Ability of RADIOSS to simulate ultra-short high intense shock waves
propagation in water.
• Improvements on laser-interaction modeling by correlation with
experiment (2D effect, boundary conditions..).
• Simulation of electrical discharge: from very first instants to
propagation and interaction with objects; process optimization.
15/16
Acknowledgements
The work supported by ADEME (AIDER project 2010-2013).
Thanks for Altair Engineering France for training seminars and
online support.
16/16
References
Altair Engineering PRODUCTS
• (1) RADIOSS User's Manual, Version 11.
JOURNALS/Magazines
• (2) Berthe L., Fabbro R., Peyre P., Tollier L., and Bartnicki E. “Shock waves from a
water-confined laser-generated plasma”, J. Appl. Phys., 82 (6), 1997, pp. 2826-2832.
Ph.D. THESIS
• (3) Touya G., "Contribution to the experimental study of electrical discharges in water and
associated pressure waves. Realisation an industrial prototype 100kJ for the waste
treatment by high power electrical pulsations“, Ph.D. thesis, Université de Pau et des Pays
de l'Adour, University, Pau, 2003.
EXTRACTS FROM COURSES
• (5) Arrigoni M., “Shock waves in the condensed media”, 2007, ENSIETA, p. 79.
• (6) de Rességuier T., “Shock waves in the condensed media”, 2009, ENSMA, p. 107
Appendix