How should the optical tweezers experiment be used to characterize the red blood cell membrane mechanics?
暂无分享,去创建一个
[1] P. Bagchi,et al. Comparison of erythrocyte dynamics in shear flow under different stress-free configurations , 2014 .
[2] C. Lim,et al. Mechanics of the human red blood cell deformed by optical tweezers , 2003 .
[3] N. Mohandas,et al. Red cell membrane: past, present, and future. , 2008, Blood.
[4] Franck Nicoud,et al. On the damped oscillations of an elastic quasi-circular membrane in a two-dimensional incompressible fluid , 2014, Journal of Fluid Mechanics.
[5] A. Chorin. Numerical solution of the Navier-Stokes equations , 1968 .
[6] Alexander Farutin,et al. 3D numerical simulations of vesicle and inextensible capsule dynamics , 2014, J. Comput. Phys..
[7] Sai K. Doddi,et al. Lateral migration of a capsule in a plane Poiseuille flow in a channel , 2008 .
[8] George Em Karniadakis,et al. A multiscale red blood cell model with accurate mechanics, rheology, and dynamics. , 2010, Biophysical journal.
[9] A. Popel,et al. Large deformation of red blood cell ghosts in a simple shear flow. , 1998, Physics of fluids.
[10] Qiang Zhu,et al. Erythrocyte responses in low-shear-rate flows: effects of non-biconcave stress-free state in the cytoskeleton , 2014, Journal of Fluid Mechanics.
[11] W. Helfrich. Elastic Properties of Lipid Bilayers: Theory and Possible Experiments , 1973, Zeitschrift fur Naturforschung. Teil C: Biochemie, Biophysik, Biologie, Virologie.
[12] Y. C. Fung,et al. Improved measurements of the erythrocyte geometry. , 1972, Microvascular research.
[13] R. Skalak,et al. Strain energy function of red blood cell membranes. , 1973, Biophysical journal.
[14] Wolfgang A Wall,et al. A novel two-layer, coupled finite element approach for modeling the nonlinear elastic and viscoelastic behavior of human erythrocytes , 2011, Biomechanics and modeling in mechanobiology.
[15] S. Hénon,et al. A new determination of the shear modulus of the human erythrocyte membrane using optical tweezers. , 1999, Biophysical journal.
[16] Zhangli Peng,et al. Stability of the tank treading modes of erythrocytes and its dependence on cytoskeleton reference states , 2015, Journal of Fluid Mechanics.
[17] G. Karniadakis,et al. Systematic coarse-graining of spectrin-level red blood cell models. , 2010, Computer Methods in Applied Mechanics and Engineering.
[18] Fergal J Boyle,et al. Investigation of membrane mechanics using spring networks: application to red-blood-cell modelling. , 2014, Materials science & engineering. C, Materials for biological applications.
[19] S Mendez,et al. Characterisation of a dedicated mechanical model for red blood cells: numerical simulations of optical tweezers experiment , 2014, Computer methods in biomechanics and biomedical engineering.
[20] Vincent Moureau,et al. Design of a massively parallel CFD code for complex geometries , 2011 .
[21] Vincent Moureau,et al. Optimization of the deflated Conjugate Gradient algorithm for the solving of elliptic equations on massively parallel machines , 2013, J. Comput. Phys..
[22] E. Evans,et al. New membrane concept applied to the analysis of fluid shear- and micropipette-deformed red blood cells. , 1973, Biophysical journal.
[23] R. Mukhopadhyay,et al. Stomatocyte–discocyte–echinocyte sequence of the human red blood cell: Evidence for the bilayer– couple hypothesis from membrane mechanics , 2002, Proceedings of the National Academy of Sciences of the United States of America.
[24] Dominique Barthès-Biesel,et al. Effect of constitutive laws for two-dimensional membranes on flow-induced capsule deformation , 2002, Journal of Fluid Mechanics.
[25] Franck Nicoud,et al. Validation of an immersed thick boundary method for simulating fluid-structure interactions of deformable membranes , 2016, J. Comput. Phys..
[26] E. Evans,et al. Molecular maps of red cell deformation: hidden elasticity and in situ connectivity. , 1994, Science.
[27] Jacob K. White,et al. An implicit immersed boundary method for three-dimensional fluid-membrane interactions , 2009, J. Comput. Phys..
[28] P. Dimitrakopoulos,et al. Analysis of the variation in the determination of the shear modulus of the erythrocyte membrane: Effects of the constitutive law and membrane modeling. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[29] S. Suresh,et al. Nonlinear elastic and viscoelastic deformation of the human red blood cell with optical tweezers. , 2004, Mechanics & chemistry of biosystems : MCB.
[30] Franck Nicoud,et al. About the numerical robustness of biomedical benchmark cases: Interlaboratory FDA's idealized medical device , 2017, International journal for numerical methods in biomedical engineering.
[31] Franck Nicoud,et al. Image-based large-eddy simulation in a realistic left heart , 2014 .
[32] W. Helfrich,et al. Bending energy of vesicle membranes: General expressions for the first, second, and third variation of the shape energy and applications to spheres and cylinders. , 1989, Physical review. A, General physics.
[33] Alfredo Pinelli,et al. Immersed-boundary methods for general finite-difference and finite-volume Navier-Stokes solvers , 2010, J. Comput. Phys..
[34] Yi Sui,et al. Dynamic motion of red blood cells in simple shear flow , 2008 .
[35] George Em Karniadakis,et al. Accurate coarse-grained modeling of red blood cells. , 2008, Physical review letters.
[36] S. Suresha,et al. Mechanics of the human red blood cell deformed by optical tweezers , 2003 .
[37] Chwee Teck Lim,et al. Connections between single-cell biomechanics and human disease states: gastrointestinal cancer and malaria. , 2005, Acta biomaterialia.
[38] Hiroshi Noguchi,et al. Multiscale modeling of blood flow: from single cells to blood rheology , 2014, Biomechanics and modeling in mechanobiology.
[39] Jonathon Howard,et al. Minimum-energy vesicle and cell shapes calculated using spherical harmonics parameterization , 2011 .
[40] J M Charrier,et al. Free and constrained inflation of elastic membranes in relation to thermoforming — non-axisymmetric problems , 1989 .
[41] C. Peskin. The immersed boundary method , 2002, Acta Numerica.
[42] M. Abkarian,et al. A simple model to understand the effect of membrane shear elasticity and stress-free shape on the motion of red blood cells in shear flow. , 2015, Soft matter.
[43] Subra Suresh,et al. Molecularly based analysis of deformation of spectrin network and human erythrocyte , 2006 .
[44] J M Charrier,et al. Free and constrained inflation of elastic membranes in relation to thermoforming — axisymmetric problems , 1987 .
[45] O. Yeoh. Some Forms of the Strain Energy Function for Rubber , 1993 .
[46] S. Suresh,et al. Spectrin-level modeling of the cytoskeleton and optical tweezers stretching of the erythrocyte. , 2005, Biophysical journal.
[47] Howard A. Stone,et al. Fluid-Structure Interactions in Low-Reynolds-Number Flows , 2015 .
[48] E Weinan,et al. Multiscale modeling , 2019, Scholarpedia.
[49] Franck Nicoud,et al. An unstructured solver for simulations of deformable particles in flows at arbitrary Reynolds numbers , 2014, J. Comput. Phys..
[50] M. Graham,et al. Dynamics of a single red blood cell in simple shear flow. , 2015, Physical review. E, Statistical, nonlinear, and soft matter physics.