Littérature
197
110. R. W. Ogden. Nonlinear elasticity, anisotropy, material stability and residual
stresses in soft tissue. In Biomechanics of soft tissue in cardiovascular systems,
pages 65–108. Springer, 2003.
111. S. Osher and R. Fedkiw. Level set methods and dynamic implicit surfaces, volume
153. Springer Science & Business Media, 2006.
112. A.-E. Paquier, S. Meulé, E. J. Anthony, P. Larroudé, and G. Bernard. Windinduced hydrodynamic interactions with aquatic vegetation in a fetch-limited
setting : Implications for coastal sedimentation and protection. Estuaries and
coasts, 42(3) :688–707, 2019.
113. C. S. Peskin. Numerical analysis of blood flow in the heart. Journal of Computational
Physics, 25(3) :220 – 252, 1977.
114. C. S. Peskin. The immersed boundary method. Acta numerica, 11 :479–517, 2002.
115. C. S. Peskin and B. F. Printz. Improved volume conservation in the computation
of flows with immersed elastic boundaries. Journal of computational physics,
105(1) :33–46, 1993.
116. S. Popinet. Numerical models of surface tension. Annual Review of Fluid Mechanics,
50 :49–75, 2018.
117. J. Qian, Y.-T. Zhang, and H.-K. Zhao. Fast sweeping methods for eikonal equations
on triangular meshes. SIAM Journal on Numerical Analysis, 45(1) :83–107, 2007.
118. T. Richter. A fully eulerian formulation for fluid-structure-interaction problems.
Journal of Computational Physics, 233 :227–240, 2013.
119. T. Richter. Fluid-structure interactions : models, analysis and finite elements,
volume 118. Springer, 2017.
120. R. Ruiz-Baier, A. Gizzi, S. Rossi, C. Cherubini, A. Laadhari, S. Filippi, and A. Quarteroni. Mathematical modelling of active contraction in isolated cardiomyocytes.
Mathematical Medicine And Biology-A Journal Of The Ima, 31(3) :259–283, 2014.
121. G. Russo and P. Smereka. A remark on computing distance functions. Journal of
Computational Physics, 163(1) :51–67, 2000.
122. A. Sengers. Schémas semi-implicites et de diffusion-redistanciation pour la dynamique des globules rouges. Thèse de doctorat, Université Grenoble Alpes, 2019.
123. J. A. Sethian. A fast marching level set method for monotonically advancing fronts.
Proceedings of the National Academy of Sciences, 93(4) :1591–1595, 1996.
124. J. A. Sethian. Fast marching methods. SIAM review, 41(2) :199–235, 1999.
125. J. A. Sethian. Level set methods and fast marching methods : evolving interfaces in
computational geometry, fluid mechanics, computer vision, and materials science,
volume 3. Cambridge university press, 1999.
126. N. Sharma and N.-A. Patankar. A fast computation technique for the direct
numerical simulation of rigid particulate flows. Journal of Computational Physics,
205(2) :439–457, 2005.
127. Y. Shen and G. Zha. Improvement of the WENO scheme smoothness estimator.
International Journal for Numerical Methods in Fluids, 64(6) :653–675, 2010.
128. D. Shiels, A. Leonard, and A. Roshko. Flow-induced vibration of a circular cylinder
at limiting structural parameters. Journal of Fluids and Structures, 15(1) :3–21,
2001.
129. C.-W. Shu. High order ENO and WENO schemes for computational fluid dynamics.
In High-order methods for computational physics, pages 439–582. Springer, 1999.
130. P. Smereka. The numerical approximation of a delta function with application to
level set methods. Journal of Computational Physics, 211(1) :77–90, 2006.
197
110. R. W. Ogden. Nonlinear elasticity, anisotropy, material stability and residual
stresses in soft tissue. In Biomechanics of soft tissue in cardiovascular systems,
pages 65–108. Springer, 2003.
111. S. Osher and R. Fedkiw. Level set methods and dynamic implicit surfaces, volume
153. Springer Science & Business Media, 2006.
112. A.-E. Paquier, S. Meulé, E. J. Anthony, P. Larroudé, and G. Bernard. Windinduced hydrodynamic interactions with aquatic vegetation in a fetch-limited
setting : Implications for coastal sedimentation and protection. Estuaries and
coasts, 42(3) :688–707, 2019.
113. C. S. Peskin. Numerical analysis of blood flow in the heart. Journal of Computational
Physics, 25(3) :220 – 252, 1977.
114. C. S. Peskin. The immersed boundary method. Acta numerica, 11 :479–517, 2002.
115. C. S. Peskin and B. F. Printz. Improved volume conservation in the computation
of flows with immersed elastic boundaries. Journal of computational physics,
105(1) :33–46, 1993.
116. S. Popinet. Numerical models of surface tension. Annual Review of Fluid Mechanics,
50 :49–75, 2018.
117. J. Qian, Y.-T. Zhang, and H.-K. Zhao. Fast sweeping methods for eikonal equations
on triangular meshes. SIAM Journal on Numerical Analysis, 45(1) :83–107, 2007.
118. T. Richter. A fully eulerian formulation for fluid-structure-interaction problems.
Journal of Computational Physics, 233 :227–240, 2013.
119. T. Richter. Fluid-structure interactions : models, analysis and finite elements,
volume 118. Springer, 2017.
120. R. Ruiz-Baier, A. Gizzi, S. Rossi, C. Cherubini, A. Laadhari, S. Filippi, and A. Quarteroni. Mathematical modelling of active contraction in isolated cardiomyocytes.
Mathematical Medicine And Biology-A Journal Of The Ima, 31(3) :259–283, 2014.
121. G. Russo and P. Smereka. A remark on computing distance functions. Journal of
Computational Physics, 163(1) :51–67, 2000.
122. A. Sengers. Schémas semi-implicites et de diffusion-redistanciation pour la dynamique des globules rouges. Thèse de doctorat, Université Grenoble Alpes, 2019.
123. J. A. Sethian. A fast marching level set method for monotonically advancing fronts.
Proceedings of the National Academy of Sciences, 93(4) :1591–1595, 1996.
124. J. A. Sethian. Fast marching methods. SIAM review, 41(2) :199–235, 1999.
125. J. A. Sethian. Level set methods and fast marching methods : evolving interfaces in
computational geometry, fluid mechanics, computer vision, and materials science,
volume 3. Cambridge university press, 1999.
126. N. Sharma and N.-A. Patankar. A fast computation technique for the direct
numerical simulation of rigid particulate flows. Journal of Computational Physics,
205(2) :439–457, 2005.
127. Y. Shen and G. Zha. Improvement of the WENO scheme smoothness estimator.
International Journal for Numerical Methods in Fluids, 64(6) :653–675, 2010.
128. D. Shiels, A. Leonard, and A. Roshko. Flow-induced vibration of a circular cylinder
at limiting structural parameters. Journal of Fluids and Structures, 15(1) :3–21,
2001.
129. C.-W. Shu. High order ENO and WENO schemes for computational fluid dynamics.
In High-order methods for computational physics, pages 439–582. Springer, 1999.
130. P. Smereka. The numerical approximation of a delta function with application to
level set methods. Journal of Computational Physics, 211(1) :77–90, 2006.