S. Atzeni and J. Meyer-ter-vehn, Hydrodynamics, The Physics of Inertial Fusion, pp.129-194, 2004.

S. E. Bodner, Rayleigh-Taylor Instability and Laser-Pellet Fusion, Physical Review Letters, vol.33, issue.13, pp.761-764, 1974.

J. D. Lindl and W. C. Mead, Two-Dimensional Simulation of Fluid Instability in Laser-Fusion Pellets, Physical Review Letters, vol.34, issue.20, pp.1273-1276, 1975.

J. , Phys. Plasmas, vol.21, p.20501, 2014.

B. M. Haines, R. E. Olson, W. Sweet, S. A. Yi, A. B. Zylstra et al., Robustness to hydrodynamic instabilities in indirectly driven layered capsule implosions, Physics of Plasmas, vol.26, issue.1, p.012707, 2019.

D. S. Clark, C. R. Weber, J. L. Milovich, A. E. Pak, D. T. Casey et al., Three-dimensional modeling and hydrodynamic scaling of National Ignition Facility implosions, Physics of Plasmas, vol.26, issue.5, p.050601, 2019.

V. Bychkov, M. Modestov, and C. K. Law, Combustion phenomena in modern physics: I. Inertial confinement fusion, Progress in Energy and Combustion Science, vol.47, pp.32-59, 2015.

P. J. Schmid, Nonmodal Stability Theory, Annual Review of Fluid Mechanics, vol.39, issue.1, pp.129-162, 2007.
URL : https://hal.archives-ouvertes.fr/hal-01023333

Y. Aglitskiy, A. L. Velikovich, M. Karasik, N. Metzler, S. T. Zalesak et al., Basic hydrodynamics of Richtmyer?Meshkov-type growth and oscillations in the inertial confinement fusion-relevant conditions, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, vol.368, issue.1916, pp.1739-1768, 2010.

K. S. Raman, Phys. Plasmas, vol.21, p.72710, 2014.

V. A. Smalyuk, S. V. Weber, D. T. Casey, D. S. Clark, J. E. Field et al., Hydrodynamic instability growth of three-dimensional, ?native-roughness? modulations in x-ray driven, spherical implosions at the National Ignition Facility, Physics of Plasmas, vol.22, issue.7, p.072704, 2015.

S. J. Ali, Phys. Plasmas, vol.25, p.92708, 2018.

S. W. Haan, H. Huang, M. A. Johnson, M. Stadermann, S. Baxamusa et al., Instability growth seeded by oxygen in CH shells on the National Ignition Facility, Physics of Plasmas, vol.22, issue.3, p.032708, 2015.

P. J. Schmid and D. S. Henningson, Temporal Stability of Complex Flows, Stability and Transition in Shear Flows, pp.197-252, 2001.

L. N. Trefethen, A. E. Trefethen, S. C. Reddy, and T. A. Driscoll, Hydrodynamic Stability Without Eigenvalues, Science, vol.261, issue.5121, pp.578-584, 1993.

R. Marshak, Effect of Radiation on Shock Wave Behavior, Physics of Fluids, vol.1, issue.1, p.24, 1958.

F. Abéguilé, C. Boudesocque-dubois, J. Clarisse, S. Gauthier, and Y. Saillard, Linear Perturbation Amplification in Self-Similar Ablation Flows of Inertial Confinement Fusion, Physical Review Letters, vol.97, issue.3, p.35002, 2006.

C. Boudesocque-dubois, S. Gauthier, and J. Clarisse, Self-similar solutions of unsteady ablation flows in inertial confinement fusion, Journal of Fluid Mechanics, vol.603, pp.151-178, 2008.

J. Clarisse, J. Pfister, S. Gauthier, and C. Boudesocque-dubois, A hydrodynamic analysis of self-similar radiative ablation flows, Journal of Fluid Mechanics, vol.848, pp.219-255, 2018.

J. Clarisse, C. Boudesocque-dubois, and S. Gauthier, Linear perturbation response of self-similar ablative flows relevant to inertial confinement fusion, Journal of Fluid Mechanics, vol.609, pp.1-48, 2008.

C. C. Cowen and E. Harel, An effective algorithm for calculating the numerical range, 1995.

G. Varillon, Phys. Rev. E, vol.101, p.43215, 2020.

D. Mihalas and B. W. Mihalas, Foundations of radiation hydrodynamics, 1984.

, Table 2: Survey questions (except for paper identification questions; for full questionnaire see Supplemental Material)., See Supplemental Material

, Table 2: Survey questions (except for paper identification questions; for full questionnaire see Supplemental Material).

, Table 2: Survey questions (except for paper identification questions; for full questionnaire see Supplemental Material).

, Table 2: Survey questions (except for paper identification questions; for full questionnaire see Supplemental Material).

M. Karow, ?-Values and Spectral Value Sets for Linear Perturbation Classes Defined by a Scalar Product, SIAM Journal on Matrix Analysis and Applications, vol.32, issue.3, pp.845-865, 2011.