Book contents
- Coarse Grained Simulation and Turbulent Mixing
- Coarse Grained Simulation and Turbulent Mixing
- Copyright page
- Dedication
- Contents
- Contributors
- Preface
- Prologue
- Part I Fundamentals
- Part II Challenges
- Part III Complex Mixing Consequences
- 8 Shock Driven Turbulence
- 9 Laser Driven Turbulence in High Energy Density Physics and Inertial Confinement Fusion Experiments
- 10 Drive Asymmetry, Convergence, and the Origin of Turbulence in Inertial Confinement Fusion Implosions
- 11 Rayleigh–Taylor Driven Turbulence
- 12 Spray Combustion in Swirling Flow
- 13 Combustion in Afterburning Behind Explosive Blasts
- Epilogue
- Index
- Plate section
- References
8 - Shock Driven Turbulence
from Part III - Complex Mixing Consequences
Published online by Cambridge University Press: 05 June 2016
Book contents
- Coarse Grained Simulation and Turbulent Mixing
- Coarse Grained Simulation and Turbulent Mixing
- Copyright page
- Dedication
- Contents
- Contributors
- Preface
- Prologue
- Part I Fundamentals
- Part II Challenges
- Part III Complex Mixing Consequences
- 8 Shock Driven Turbulence
- 9 Laser Driven Turbulence in High Energy Density Physics and Inertial Confinement Fusion Experiments
- 10 Drive Asymmetry, Convergence, and the Origin of Turbulence in Inertial Confinement Fusion Implosions
- 11 Rayleigh–Taylor Driven Turbulence
- 12 Spray Combustion in Swirling Flow
- 13 Combustion in Afterburning Behind Explosive Blasts
- Epilogue
- Index
- Plate section
- References
Summary
A summary is not available for this content so a preview has been provided. Please use the Get access link above for information on how to access this content.
- Type
- Chapter
- Information
- Coarse Grained Simulation and Turbulent Mixing , pp. 193 - 231Publisher: Cambridge University PressPrint publication year: 2016
References
Brouillete, M., “The Ritchmyer-Meshkov instability,” Annu. Rev. Fluid Mech., 34, 445–468, 2002.CrossRefGoogle Scholar
Sagaut, P., Large Eddy Simulation for Incompressible Flows, 3rd edition, Springer, 2006.Google Scholar
Hill, D.J., Pantano, C., and Pullin, D.I., “Large-eddy simulation and multiscale modeling of a Richtmyer–Meshkov instability with reshock,” J. Fluid Mech., 557, 29–61, 2006.CrossRefGoogle Scholar
Grinstein, F.F, Margolin, L.G., and Rider, W.J., editors, Implicit Large Eddy Simulation: Computing Turbulent Fluid Dynamics, 2nd printing, Cambridge University Press, 2010.Google Scholar
Drikakis, D.,Grinstein, F.F., and Youngs, D., “On the computation of instabilities and symmetry-breaking in fluid mechanics,” Progress in Aerospace Sciences, 41(8), 609–641, 2005.CrossRefGoogle Scholar
Dimonte, G., “Nonlinear evolution of the Rayleigh–Taylor and Richtmyer–Meshkov instabilities,” Phys. Plasma, 6(5), 2009–2015, 1999.CrossRefGoogle Scholar
Grinstein, F.F., Gowardhan, A.A., and Wachtor, A.J., “Simulations of Richtmyer–Meshkov instabilities in planar shock-tube experiments,” Physics of Fluids, 23, 034106, 2011.CrossRefGoogle Scholar
Gittings, M., Weaver, R., Clover, M., Betlach, T., Byrne, N., Coker, R., Dendy, E., Hueckstaedt, R., New, K., Oakes, W. R., Ranta, D., and Stefan, R., “The RAGE radiation-hydrodynamic code,” Comput. Science and Discovery, 1, 015005, 2008.CrossRefGoogle Scholar
Gowardhan, A.A., Ristorcelli, J.R., and Grinstein, F.F., “The bipolar behavior of the Richtmyer–Meshkov instability,” Physics of Fluids, 23 (Letters), 071701, 2011.CrossRefGoogle Scholar
Gowardhan, A.A. and Grinstein, F.F., “Numerical simulation of Richtmyer–Meshkov instabilities in shocked gas curtains,” Journal of Turbulence, 12(43), 1–24, 2011.CrossRefGoogle Scholar
Richtmyer, R. D., “Taylor instability in shock acceleration of compressible fluids,” Commun. Pure Appl. Maths., 13, 297–319, 1960.CrossRefGoogle Scholar
Vetter, M. and Surtevant, B., “Experiments on the Richtmyer–Meshkov instability of an air/ SF6 interface,” Shock Waves, 4, 247–252, 1995.CrossRefGoogle Scholar
Jacobs, J.W. and Sheeley, J.M., “Experimental study of incompressible Richtmyer–Meshkov instability,” Physics of Fluids, 8, 405–415, 1996.CrossRefGoogle Scholar
Poggi, F., Thorembey, M.H., and Rodriguez, G., “Velocity measurements in turbulent gaseous mixtures induced by Richtmyer–Meshkov instability,” Phys. Fluids, 10, 2698, 1998.CrossRefGoogle Scholar
Orlicz, G.C., Balakumar, B.J., Tomkins, C.D., and Prestridge, K.P., “A Mach number study of the Richtmyer–Meshkov instability in a varicose, heavy-gas curtain,” Phys. Fluids 21, 064102, 2009.CrossRefGoogle Scholar
Leinov, E.,Malamud, G., Elbaz, Y., Levin, A., Ben-dor, G., Shvarts, D., and Sadot, O., “Experimental and numerical investigation of the Richtmyer–Meshkov instability under re-shock conditions,” J. Fluid Mech., 626, pp. 449–475, 2009.CrossRefGoogle Scholar
Schilling, O. and Latini, M., “High-order WENO simulations of three-dimensional reshocked Richtmyer–Meshkov instability to late times: dynamics, dependence on initial conditions, and comparisons to experimental data,” Acta Mathematica Scientia, 30B(2), 595–620, 2010.CrossRefGoogle Scholar
Cohen, R.H., Dannevik, W.P., Dimits, A.M., Eliason, D.E., Mirin, A.A., Zhou, Y., Porter, D.H., and Woodward, P.R., “Three-dimensional simulation of a Richtmyer–Meshkov instability with a two-scale initial perturbation,” Physics of Fluids, 14, 3692–3709, 2002.CrossRefGoogle Scholar
Youngs, D.L., “Rayleigh–Taylor and Richtmyer–Meshkov mixing,” ch. 13 in Implicit Large Eddy Simulation: Computing Turbulent Fluid Dynamics, ed. by Grinstein, F.F, Margolin, L.G., and Rider, W.J., 2nd printing, Cambridge University Press, 2010.Google Scholar
Hahn, M.,Drikakis, D., Youngs, D.L., and Williams, R.J.R., “Richtmyer–Meshkov turbulent mixing arising from an inclined material interface with realistic surface perturbations and reshocked flow,” Physics of Fluids 23, 046101, 2011.CrossRefGoogle Scholar
Thornber, B., Drikakis, D., Williams, R.J.R., and Youngs, D.L., “The influence of initial conditions on turbulent mixing due to Richtmyer-Meshkov instability,” J. Fluid Mech. 654, 99–139, 2010.CrossRefGoogle Scholar
Ukai, S.,Balakrishnan, K., and Menon, S., “Growth rate predictions of single- and multi-mode Richtmyer–Meshkov instability with reshock,” Shock Waves, 21, 533–546, 2011.CrossRefGoogle Scholar
Jimenez, J., Wray, A.A., Saffman, P.G., and Rogallo, R.S., “The structure of intense vorticity in isotropic turbulence,” J. Fluid Mech., 255, 65–90, 832, 1993.CrossRefGoogle Scholar
Mikaelian, K.O., “Extended model for Richtmyer-Meshkov mix,” Physica D, 240, 935–942, 2010.CrossRefGoogle Scholar
Ristorcelli, J.R., Gowardhan, A.A., and Grinstein, F.F., “Two classes of Richtmyer-Meshkov Instabilities: a detailed statistical look,” Phys. Fluids, 25, 044106, 2013.CrossRefGoogle Scholar
Porter, D.H., Pouquet, A., and Woodward, P.R., “Kolmogorov-like spectra in decaying three-dimensional supersonic flows,” Phys. Fluids, 6, 2133, 1994.CrossRefGoogle Scholar
Grinstein, F.F., “Vortex dynamics and entrainment in regular free jets,” J. Fluid Mechanics, 437, 69–101, 2001.CrossRefGoogle Scholar
Drikakis, D., Fureby, C., Grinstein, F.F., and Youngs, D., “Simulation of transition and turbulence decay in the Taylor-Green vortex,” Journal of Turbulence, 8, 020, 2007.CrossRefGoogle Scholar
Sreenivasan, K.R., Prabhu, A., and Narasimha, R., “Zero-crossings in turbulent signals,” J. Fluid Mechanics, 137, 251–272, 1983.CrossRefGoogle Scholar
Zhou, Y., Grinstein, F.F., Wachtor, A.J., and Haines, B.M., “Estimating the effective Reynolds number in implicit large eddy simulation,” Physical Review E, 89, 013303, 2014.CrossRefGoogle ScholarPubMed
Dimotakis, P.E., “The mixing transition in turbulent flows,” J. Fluid Mech. 409, 69, 2000.CrossRefGoogle Scholar
Zhou, Y., “Unification and extension of the similarity scaling criteria and mixing transition for studying astrophysics using high energy density laboratory experiments or numerical simulations,” Physics of Plasmas, 14, 082701, 2007.CrossRefGoogle Scholar
Balasubramanian, S., Orlicz, G.C., Prestridge, K.P., and Balakumar, B.J., “Experimental study of initial condition dependence on Richtmyer-Meshkov instability in the presence of reshock,” Physics of Fluids, 24, 034103, 2012.CrossRefGoogle Scholar
George, W.K. and Davidson, L., “Role of initial conditions in establishing asymptotic flow behavior,” AIAA Journal, 42, 438–446, 2004.CrossRefGoogle Scholar
Lombardini, M.,Hill, D.J., Pullin, D.I., and Meiron, D.I., “Atwood ratio dependence of Richtmyer–Meshkov flows under reshock conditions using large-eddy simulations,” J. Fluid Mech., 670, 439–480, 2011.CrossRefGoogle Scholar
Balakumar, B.J., Orlicz, G., Tomkins, C., and Prestridge, K., “Simultaneous particle-image velocimetry–planar laser-induced fluorescence measurements of Richtmyer–Meshkov instability growth in a gas curtain with and without reshock,” Phys. Fluids, 20, 124103, 2008.CrossRefGoogle Scholar
Shankar, S.K., Kawai, S., and Lele, S.K., “Two-dimensional viscous flow simulation of a shock accelerated heavy gas cylinder,” Physics of Fluids, 23, 024102, 2011.CrossRefGoogle Scholar
Weirs, V.G., Dupont, T., and Plewa, T., “Three-dimensional effects in shock-cylinder interactions,” Physics of Fluids, 20, 044102, 2008.CrossRefGoogle Scholar
Mikaelian, K.O., “Numerical simulations of Richtmyer–Meshkov instabilities in finite-thickness fluids layers,” Physics of Fluids, 8, 1269, 1996.CrossRefGoogle Scholar