Littérature
1. R. Abgrall. How to prevent pressure oscillations in multicomponent flow calculations :
a quasi-conservative approach. Journal of Computational Physics, 125 :150–160,
1996.
2. R. Abgrall and S. Karni. Computations of compressible multifluids. Journal of
Computational Physics, 169(2) :594–623, 2001.
3. F. Acker, R. d. R. Borges, and B. Costa. An improved weno-z scheme. Journal of
Computational Physics, 313 :726–753, 2016.
4. G. Allaire, F. Jouve, and A.-M. Toader. Structural optimization using sensitivity
analysis and a level-set method. Journal of Computational Physics, 194 :363 – 393,
2004.
5. P. Angot, C.-H. Bruneau, and P. Fabrie. A penalization method to take into account
obstacles in incompressible viscous flows. Numerische Mathematik, 81(4) :497–520,
1999.
6. T.-D. Aslam. A partial differential equation approach to multidimensional extrapolation. Journal of Computational Physics, 193 :349–355, 2003.
7. S. Balachandar and J. K. Eaton. Turbulent dispersed multiphase flow. Annual
Review of Fluid Mechanics, 42 :11–133, 2010.
8. J. T. Beale and J. Strain. Locally corrected semi-lagrangian methods for stokes
flow with moving elastic interfaces. Journal of Computational Physics, 227(8) :3896
– 3920, 2008.
9. C. Bernier, M. Gazzola, R. Ronsse, and P. Chatelain. Simulations of propelling and
energy harvesting articulated bodies via vortex particle-mesh methods. Journal of
Computational Physics, 392 :34 – 55, 2019.
10. R. Bhardwaj and R. Mittal. Benchmarking a coupled immersed-boundary-finiteelement solver for large-scale flow-induced deformation. AIAA Journal, Technical
notes, 50, 2012.
11. T. Biben, K. Kassner, and C. Misbah. Phase-field approach to three-dimensional
vesicle dynamics. Physical Review E, 72(4) :041921, 2005.
12. T. Biben and C. Misbah. An advected-field method for deformable entities under
flow. The European Physical Journal B-Condensed Matter and Complex Systems,
29(2) :311–316, 2002.
13. T. Biben and C. Misbah. Tumbling of vesicles under shear flow within an advectedfield approach. Physical Review E, 67(3) :031908, 2003.
191
© The Editor(s) (if applicable) and The Author(s), under exclusive license
to Springer Nature Switzerland AG 2021
Mathématiques et Applications 86, https://doi.org/10.1007/978-3-030-70075-1
G.-H. Cottet et al., Méthodes Level Set pour l’interaction fluide-structure,
1. R. Abgrall. How to prevent pressure oscillations in multicomponent flow calculations :
a quasi-conservative approach. Journal of Computational Physics, 125 :150–160,
1996.
2. R. Abgrall and S. Karni. Computations of compressible multifluids. Journal of
Computational Physics, 169(2) :594–623, 2001.
3. F. Acker, R. d. R. Borges, and B. Costa. An improved weno-z scheme. Journal of
Computational Physics, 313 :726–753, 2016.
4. G. Allaire, F. Jouve, and A.-M. Toader. Structural optimization using sensitivity
analysis and a level-set method. Journal of Computational Physics, 194 :363 – 393,
2004.
5. P. Angot, C.-H. Bruneau, and P. Fabrie. A penalization method to take into account
obstacles in incompressible viscous flows. Numerische Mathematik, 81(4) :497–520,
1999.
6. T.-D. Aslam. A partial differential equation approach to multidimensional extrapolation. Journal of Computational Physics, 193 :349–355, 2003.
7. S. Balachandar and J. K. Eaton. Turbulent dispersed multiphase flow. Annual
Review of Fluid Mechanics, 42 :11–133, 2010.
8. J. T. Beale and J. Strain. Locally corrected semi-lagrangian methods for stokes
flow with moving elastic interfaces. Journal of Computational Physics, 227(8) :3896
– 3920, 2008.
9. C. Bernier, M. Gazzola, R. Ronsse, and P. Chatelain. Simulations of propelling and
energy harvesting articulated bodies via vortex particle-mesh methods. Journal of
Computational Physics, 392 :34 – 55, 2019.
10. R. Bhardwaj and R. Mittal. Benchmarking a coupled immersed-boundary-finiteelement solver for large-scale flow-induced deformation. AIAA Journal, Technical
notes, 50, 2012.
11. T. Biben, K. Kassner, and C. Misbah. Phase-field approach to three-dimensional
vesicle dynamics. Physical Review E, 72(4) :041921, 2005.
12. T. Biben and C. Misbah. An advected-field method for deformable entities under
flow. The European Physical Journal B-Condensed Matter and Complex Systems,
29(2) :311–316, 2002.
13. T. Biben and C. Misbah. Tumbling of vesicles under shear flow within an advectedfield approach. Physical Review E, 67(3) :031908, 2003.
191
© The Editor(s) (if applicable) and The Author(s), under exclusive license
to Springer Nature Switzerland AG 2021
Mathématiques et Applications 86, https://doi.org/10.1007/978-3-030-70075-1
G.-H. Cottet et al., Méthodes Level Set pour l’interaction fluide-structure,