Abyssal Mixing in the Laboratory
237
6. Brouzet, C., Sibgatullin, I.N., Ermanyuk, E.V., Joubaud, S., & Dauxois, T. (2017). Scale effects
in internal wave attractors. Physical Review Fluids, 2, 114803.
7. Scolan, H., Ermanyuk, E. V., & Dauxois, T. (2013). Nonlinear fate of internal waves attractors.
Physical Review Letters, 110, 234501.
8. Bourget, B., Scolan, H., Dauxois, T., Le Bars, M., Odier, P., & Joubaud, S. (2014). Finite-size
effects in parametric subharmonic instability. Journal of Fluid Mechanics, 759, 739–750.
9. Dauxois, T., Joubaud, S., Odier, P., & Venaille, A. (2018). Instabilities of internal wave beams.
Annual Review of Fluid Mechanics, 50, 131–156.
10. Phillips, O. M. (1966). The dynamics of the upper ocean. New York: Cambridge University
Press.
11. Dauxois, T., & Young, W. R. (1999). Near-critical refection of internal waves. Journal of Fluid
Mechanics, 390, 271–295.
12. Maas, L. R. M., & Lam, F. P. A. (1995). Geometric focusing of internal waves. Journal of
Fluid Mechanics, 300, 1–41.
13. Berry, M. V. (1981). Regularity and chaos in classical mechanics, illustrated by three deformations of a circular billiard. European Journal of Physics, 2, 91–102.
14. Fischer, P. F. (1997). An overlapping Schwarz method for spectral element solution of the
incompressible Navier Stokes equations. Journal of Computational Physics, 133, 84–101.
15. Fischer, P. F, Mullen, J. S. (2001). Filter-based stabilization of spectral element methods.
Comptes rendus de l’Académie des Sciences Paris Series I–Analyse Number, 332, 265–270.
16. Brouzet, C., Sibgatullin, I., Scolan, H., Ermanyuk, E. V., & Dauxois, T. (2016). Internal wave
attractors examined using laboratory experiments and 3D numerical simulations. Journal of
Fluid Mechanics, 793, 109–131.
17. Brouzet, C. (2016). Internal wave attractors: from geometrical focusing to non-linear energy
cascade and mixing. Ph.D. dissertation, ENS de Lyon. https://tel.archives-ouvertes.fr/tel01361201/en.
18. Gostiaux, L., Didelle, H., Mercier, S., & Dauxois, T. (2007). A novel internal waves generator.
Experiments in Fluids, 42(1), 123–130.
19. Mercier, M. J., Martinand, D., Mathur, M., Gostiaux, L., Peacock, T., & Dauxois, T. (2010).
New wave generation. Journal of Fluid Mechanics, 657, 308–334.
20. Brouzet, C., Ermanyuk, E. V., Joubaud, S., Sibgatullin, I. N., & Dauxois, T. (2016). Energy
cascade in internal wave attractors. Europhysics Letters, 113, 44001.
21. Yarom, E., & Sharon, E. (2014). Experimental observation of steady inertial wave turbulence
in deep rotating flows. Nature Physics, 10, 510–514.
22. Sibgatullin, E., Ermanyuk, L., Maas, X., Xu & Dauxois, T. (2017). Directnumerical simulation of three-dimensional inertial wave attractors. Ivannikov ISPRAS open conference 2017
(ISPRAS) (pp. 137-143). Moscow, Russia.
23. Echeverri, P., Yokossi, T., Balmforth, N. J., & Peacock, T. (2011). Tidally generated internalwave attractors between double ridges. Journal of Fluid Mechanics, 669, 354–374.
237
6. Brouzet, C., Sibgatullin, I.N., Ermanyuk, E.V., Joubaud, S., & Dauxois, T. (2017). Scale effects
in internal wave attractors. Physical Review Fluids, 2, 114803.
7. Scolan, H., Ermanyuk, E. V., & Dauxois, T. (2013). Nonlinear fate of internal waves attractors.
Physical Review Letters, 110, 234501.
8. Bourget, B., Scolan, H., Dauxois, T., Le Bars, M., Odier, P., & Joubaud, S. (2014). Finite-size
effects in parametric subharmonic instability. Journal of Fluid Mechanics, 759, 739–750.
9. Dauxois, T., Joubaud, S., Odier, P., & Venaille, A. (2018). Instabilities of internal wave beams.
Annual Review of Fluid Mechanics, 50, 131–156.
10. Phillips, O. M. (1966). The dynamics of the upper ocean. New York: Cambridge University
Press.
11. Dauxois, T., & Young, W. R. (1999). Near-critical refection of internal waves. Journal of Fluid
Mechanics, 390, 271–295.
12. Maas, L. R. M., & Lam, F. P. A. (1995). Geometric focusing of internal waves. Journal of
Fluid Mechanics, 300, 1–41.
13. Berry, M. V. (1981). Regularity and chaos in classical mechanics, illustrated by three deformations of a circular billiard. European Journal of Physics, 2, 91–102.
14. Fischer, P. F. (1997). An overlapping Schwarz method for spectral element solution of the
incompressible Navier Stokes equations. Journal of Computational Physics, 133, 84–101.
15. Fischer, P. F, Mullen, J. S. (2001). Filter-based stabilization of spectral element methods.
Comptes rendus de l’Académie des Sciences Paris Series I–Analyse Number, 332, 265–270.
16. Brouzet, C., Sibgatullin, I., Scolan, H., Ermanyuk, E. V., & Dauxois, T. (2016). Internal wave
attractors examined using laboratory experiments and 3D numerical simulations. Journal of
Fluid Mechanics, 793, 109–131.
17. Brouzet, C. (2016). Internal wave attractors: from geometrical focusing to non-linear energy
cascade and mixing. Ph.D. dissertation, ENS de Lyon. https://tel.archives-ouvertes.fr/tel01361201/en.
18. Gostiaux, L., Didelle, H., Mercier, S., & Dauxois, T. (2007). A novel internal waves generator.
Experiments in Fluids, 42(1), 123–130.
19. Mercier, M. J., Martinand, D., Mathur, M., Gostiaux, L., Peacock, T., & Dauxois, T. (2010).
New wave generation. Journal of Fluid Mechanics, 657, 308–334.
20. Brouzet, C., Ermanyuk, E. V., Joubaud, S., Sibgatullin, I. N., & Dauxois, T. (2016). Energy
cascade in internal wave attractors. Europhysics Letters, 113, 44001.
21. Yarom, E., & Sharon, E. (2014). Experimental observation of steady inertial wave turbulence
in deep rotating flows. Nature Physics, 10, 510–514.
22. Sibgatullin, E., Ermanyuk, L., Maas, X., Xu & Dauxois, T. (2017). Directnumerical simulation of three-dimensional inertial wave attractors. Ivannikov ISPRAS open conference 2017
(ISPRAS) (pp. 137-143). Moscow, Russia.
23. Echeverri, P., Yokossi, T., Balmforth, N. J., & Peacock, T. (2011). Tidally generated internalwave attractors between double ridges. Journal of Fluid Mechanics, 669, 354–374.