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32. C. Conca, A. Osses, and J. Planchard. Added mass and damping in fluid-structure
interaction. Computer methods in applied mechanics and engineering, 146(3) :387–
405, 1997.
33. M. Coquerelle. Calcul d’interaction fluide-structure par méthode vortex et application
à la synthèse d’images. Thèse de doctorat, Université Grenoble Alpes, 2008.
34. M. Coquerelle and G.-H. Cottet. A vortex level set method for the two-way coupling
of an incompressible fluid with colliding rigid bodies. Journal of Computational
Physics, 227(21) :9121–9137, 2008.
35. G.-H. Cottet and E. Maitre. A level-set formulation of immersed boundary methods
for fluid–structure interaction problems. C.R. Mathématique, 338(7) :581–586, 2004.
36. G.-H. Cottet and E. Maitre. A level set method for fluid-structure interactions
with immersed surfaces. Mathematical models and methods in applied sciences,
16(03) :415–438, 2006.
37. G.-H. Cottet and E. Maitre. A semi-implicit level set method for multiphase
flows and fluid–structure interaction problems. Journal of Computational Physics,
314 :80–92, 2016.
38. G.-H. Cottet, E. Maitre, and T. Milcent. Eulerian formulation and level set models
for incompressible fluid-structure interaction. ESAIM : Mathematical Modelling
and Numerical Analysis, 42(3) :471–492, May 2008.
39. S. Dance and M. Maxey. Incorporation of lubrication effects into the force-coupling
method for particulate two-phase flow. Journal of Comp. Physics, 189(1) :212–238,
2003.
40. C. Dapogny, C. Dobrzynski, and P. Frey. Three-dimensional adaptive domain
remeshing, implicit domain meshing, and applications to free and moving boundary
problems. Journal of Computational Physics, 252 :358–378, 2014.
41. C. Dapogny and P. Frey. Computation of the signed distance function to a discrete
contour on adapted triangulation. Calcolo, 49(3) :193–219, 2012.
42. A. de Brauer. Simulation de modèles multi-matériaux sur maillage cartésien. Thèse
de doctorat, Université de Bordeaux, 2015.
43. A. de Brauer, A. Iollo, and T. Milcent. A cartesian scheme for compressible
multimaterial models in 3d. Journal of Computational Physics, 313 :121–143, 2016.
44. A. de Brauer, A. Iollo, and T. Milcent. Enhanced particle method with stress
point integration for simulation of incompressible fluid-nonlinear elastic structure
interaction. Communications in Computational Physics, 22(5) :1362–1384, 2017.
45. J. Deborde. Modélisation et simulation de l’interaction fluide-structure élastique :
application à l’atténuation des vagues. Thèse de doctorat, Université de Bordeaux,
2017.
46. J. Deborde, T. Milcent, P. Lubin, and S. Glockner. Numerical simulations of the
interaction of solitary waves and elastic structures with a fully eulerian method.
Water Waves, 2(2) :433–466, 2020.
47. M. C. Delfour and J.-P. Zolésio. Shapes and geometries : metrics, analysis, differential calculus, and optimization. Society for Industrial and Applied Mathematics,
2001.
48. J.-P. Demailly. Analyse numérique et équations différentielles. EDP Sciences, 2016.
49. M. Demazure. Catastrophes et bifurcations. Ellipses Paris, 1989.
50. F. Denner and B. G. van Wachem. Numerical time-step restrictions as a result of
capillary waves. Journal of Computational Physics, 285 :24–40, 2015.
51. J. Dijkstra and R. Uittenbogaard. Modeling the interaction between flow and highly
flexible aquatic vegetation. Water Resources Research, 46(12), 2010.
193
32. C. Conca, A. Osses, and J. Planchard. Added mass and damping in fluid-structure
interaction. Computer methods in applied mechanics and engineering, 146(3) :387–
405, 1997.
33. M. Coquerelle. Calcul d’interaction fluide-structure par méthode vortex et application
à la synthèse d’images. Thèse de doctorat, Université Grenoble Alpes, 2008.
34. M. Coquerelle and G.-H. Cottet. A vortex level set method for the two-way coupling
of an incompressible fluid with colliding rigid bodies. Journal of Computational
Physics, 227(21) :9121–9137, 2008.
35. G.-H. Cottet and E. Maitre. A level-set formulation of immersed boundary methods
for fluid–structure interaction problems. C.R. Mathématique, 338(7) :581–586, 2004.
36. G.-H. Cottet and E. Maitre. A level set method for fluid-structure interactions
with immersed surfaces. Mathematical models and methods in applied sciences,
16(03) :415–438, 2006.
37. G.-H. Cottet and E. Maitre. A semi-implicit level set method for multiphase
flows and fluid–structure interaction problems. Journal of Computational Physics,
314 :80–92, 2016.
38. G.-H. Cottet, E. Maitre, and T. Milcent. Eulerian formulation and level set models
for incompressible fluid-structure interaction. ESAIM : Mathematical Modelling
and Numerical Analysis, 42(3) :471–492, May 2008.
39. S. Dance and M. Maxey. Incorporation of lubrication effects into the force-coupling
method for particulate two-phase flow. Journal of Comp. Physics, 189(1) :212–238,
2003.
40. C. Dapogny, C. Dobrzynski, and P. Frey. Three-dimensional adaptive domain
remeshing, implicit domain meshing, and applications to free and moving boundary
problems. Journal of Computational Physics, 252 :358–378, 2014.
41. C. Dapogny and P. Frey. Computation of the signed distance function to a discrete
contour on adapted triangulation. Calcolo, 49(3) :193–219, 2012.
42. A. de Brauer. Simulation de modèles multi-matériaux sur maillage cartésien. Thèse
de doctorat, Université de Bordeaux, 2015.
43. A. de Brauer, A. Iollo, and T. Milcent. A cartesian scheme for compressible
multimaterial models in 3d. Journal of Computational Physics, 313 :121–143, 2016.
44. A. de Brauer, A. Iollo, and T. Milcent. Enhanced particle method with stress
point integration for simulation of incompressible fluid-nonlinear elastic structure
interaction. Communications in Computational Physics, 22(5) :1362–1384, 2017.
45. J. Deborde. Modélisation et simulation de l’interaction fluide-structure élastique :
application à l’atténuation des vagues. Thèse de doctorat, Université de Bordeaux,
2017.
46. J. Deborde, T. Milcent, P. Lubin, and S. Glockner. Numerical simulations of the
interaction of solitary waves and elastic structures with a fully eulerian method.
Water Waves, 2(2) :433–466, 2020.
47. M. C. Delfour and J.-P. Zolésio. Shapes and geometries : metrics, analysis, differential calculus, and optimization. Society for Industrial and Applied Mathematics,
2001.
48. J.-P. Demailly. Analyse numérique et équations différentielles. EDP Sciences, 2016.
49. M. Demazure. Catastrophes et bifurcations. Ellipses Paris, 1989.
50. F. Denner and B. G. van Wachem. Numerical time-step restrictions as a result of
capillary waves. Journal of Computational Physics, 285 :24–40, 2015.
51. J. Dijkstra and R. Uittenbogaard. Modeling the interaction between flow and highly
flexible aquatic vegetation. Water Resources Research, 46(12), 2010.