Slow Sedimentation and Deformability of Charged Lipid Vesicles

PLoS ONE

Volumn 8, Issue 7, 2013, Pages

  Rey Suárez, Iván ^a   Leidy, Chad ^a   Téllez, Gabriel ^a   Gay, Guillaume ^b   Gonzalez Mancera, Andres ^a  

^a UNIVERSIDAD DE LOS ANDES   (Colombia)

^b UNIVERSITÉ PAUL SABATIER   (France)

Author keywords

[No Author keywords available]

Indexed keywords

FLUORESCENT DYE;

ACCURACY; ARTICLE; CALCULATION; CELL SEPARATION; COMPUTER SIMULATION; CONCENTRATION (PARAMETERS); CONTROLLED STUDY; FLUORESCENCE MICROSCOPY; IN VITRO STUDY; IN VIVO STUDY; LIPID VESICLE; MATHEMATICAL COMPUTING; MATHEMATICAL MODEL; SEDIMENTATION RATE; STATIC ELECTRICITY; SURFACE CHARGE; SURFACE PROPERTY; THERMAL ANALYSIS;

COMPUTER SIMULATION; GLASS; LIPIDS; MICROSCOPY, FLUORESCENCE; STATIC ELECTRICITY; SURFACE PROPERTIES;

EID: 84880073388     PISSN: None     EISSN: 19326203     Source Type: Journal    
DOI: 10.1371/journal.pone.0068309     Document Type: Article

References (62)

1. Tomaiuolo G, Guido S, (2011) Start-up shape dynamics of red blood cells in microcapillary flow. Microvascular research 82: 35-41.
2. De Rosa M, Alinovi C, Galtieri A, Scatena R, Giardina B, (2007) The plasma membrane of erythrocytes plays a fundamental role in the transport of oxygen, carbon dioxide and nitric oxide and in the maintenance of the reduced state of the heme iron. Gene 398: 162-171.
3. Yoon Y, Hong H, Brown A, Kim D, Kang D, et al. (2009) Flickering analysis of erythrocyte mechanical properties: dependence on oxygenation level, cell shape, and hydration level. Biophysical journal 97: 1606-1615.
4. Vlahovska PM, Podgorski T, Misbah C, (2009) Vesicles and red blood cells in flow: From individual dynamics to rheology. Comptes Rendus Physique 10: 775-789.
5. Kaoui B, Farutin A, Misbah C, (2009) Vesicles under simple shear flow: Elucidating the role of relevant control parameters. Physical Review E 80: 61905.
6. Kaoui B, Biros G, Misbah C, (2009) Why do red blood cells have asymmetric shapes even in a symmetric flow? Physical review letters 103: 188101.
7. Helfrich W, (1973) Elastic properties of lipid bilayers: theory and possible experiments. Z Natur-forsch 28: 693-703.
8. Seifert U, (1995) The concept of effective tension for uctuating vesicles. Zeitschrift Für Physik B 97: 299-309.
9. Seifert U, (1997) Configurations of fluid membranes and vesicles. Advances in Physics 46: 13-137.
10. Biben T, Farutin A, Misbah C, (2011) Three-dimensional vesicles under shear flow: Numerical study of dynamics and phase diagram. Physical Review E 83: 31921.
11. Sukumaran S, Seifert U (2001) Influence of shear flow on vesicles near a wall: A numerical study. Physical Review E 6401.
12. Misbah C, (2006) Vacillating breathing and tumbling of vesicles under shear flow. Physical Review Letters 96: 28104.
13. Kaoui B, Ristow GH, Cantat I, Misbah C, Zimmermann W, (2008) Lateral migration of a two dimensional vesicle in unbounded poiseuille flow. Physical Review E 77: 21903.
14. Kaoui B, Harting J, Misbah C, (2011) Two-dimensional vesicle dynamics under shear flow: Effect of confinement. Physical Review E 83: 066319.
15. Boedec G, Leonetti M, Jaeger M, (2011) 3d vesicle dynamics simulations with a linearly triangulated surface. Journal of Computational Physics 230: 1020-1034.
16. Zhao H, Spann A, Shaqfeh E, (2011) The dynamics of a vesicle in a wall-bound shear flow. Physics of Fluids 23: 121901-121901.
17. Abkarian M, Viallat A, (2005) Dynamics of vesicles in a wall-bounded shear flow. Biophysical Journal 89: 1055-1066.
18. Kantsler V, Steinberg V, (2005) Orientation and dynamics of a vesicle in tank-treading motion in shear flow. Physical Review Letters 95: 258101.
19. Kantsler V, Steinberg V, (2006) Transition to tumbling and two regimes of tumbling motion of a vesicle in shear flow. Physical Review Letters 96: 36001.
20. Deschamps J, Kantsler V, Steinberg V, (2009) Phase diagram of single vesicle dynamical states in shear flow. Physical review letters 102: 118105.
21. Veerapaneni SK, Rahimian A, Biros G, Zorin D, (2011) A fast algorithm for simulating vesicle flows in three dimensions. Journal of Computational Physics 230: 5610-5634.
22. Danker G, Vlahovska P, (2009) Vesicles in poiseuille flow. Physical review letters 102: 148102.
23. Boedec G, Jaeger M, Leonetti M, (2012) Settling of a vesicle in the limit of quasispherical shapes. Journal of Fluid Mechanics 690: 227-261.
24. Huang Z, Abkarian M, Viallat A, (2011) Sedimentation of vesicles: from pear-like shapes to microtether extrusion. New Journal of Physics 13: 035026.
25. Kushner J, Rother M, Davis R, (2001) Buoyancy-driven interactions of viscous drops with deforming interfaces. Journal of Fluid Mechanics 446: 253-269.
26. Rother M, Davis R, (2004) Buoyancy-driven coalescence of spherical drops covered with incompressible surfactant at arbitrary péclet number. Journal of Colloids and Interface Science 270: 205-220.
27. Rother MA, Zinchenko AZ, Davis RH, (2006) Surfactant effects on buoyancy-driven viscous interactions of deformable drops. Colloids and Surfaces A: Physicochemical and Engineering Aspects 282: 50-60.
28. Rother MA, Davis RH, (2008) Buoyancy-driven breakup of an isolated drop with surfactant. Physical Review Letters 101: 44501.
29. Ascoli EP, Dandy DS, Leal LG, (1990) Buoyancy-driven motion of a deformable drop toward a planar wall at low reynolds number. Journal of Fluid Mechanics 213: 287-311.
30. Pozrikidis C, (1992) The buoyancy-driven motion of a train of viscous drops within a cylindrical tube. Journal of Fluid Mechanics 237: 627-648.
31. Zinchenko A, Rother M, Davis R, (1997) A novel boundary-integral algorithm for viscous interaction of deformable drops. Physics of Fluids 9: 1493.
32. Zinchenko AZ, Rother MA, Davis RH, (1999) Cusping, capture, and breakup of interacting drops by a curvatureless boundary-integral algorithm. Journal of Fluid Mechanics 391: 249-292.
33. Ly HV, Longo ML, (2004) The influence of short-chain alcohols on interfacial tension, mechanical properties, area/molecule, and permeability of fluid lipid bilayers. Biophysical Journal 87: 1013-1033.
34. Evans E, Rawicz W, (1990) Entropy-driven tension and bending elasticity in condensed-fluid membranes. Physical Review Letters 64: 2094-2097.
35. Zhong-Can OY, Helfrich W, (1989) Bending energy of vesicle membranes: General expressions for the first, second, and third variation of the shape energy and applications to spheres and cylinders. Physical Review A 39: 5280-5288.
36. Derjaguin B, (1940) On the repulsive forces between charged colloid particles and on the theory of slow coagulation and stability of lyophobe sols. Transactions of the Faraday Society 35: 203-215.
37. Carnie S, Chan D, Gunning J, (1994) Electrical double layer interaction between dissimilar spherical colloidal particles and between a sphere and a plate: The linearized poisson-boltzmann theory.Langmuir. 10: 2993-3009.
38. Stankovich J, Carnie S, (1996) Electrical double layer interaction between dissimilar spherical colloidal particles and between a sphere and a plate: Nonlinear poisson-boltzmann theory. Langmuir 12: 1453-1461.
39. Menger F, Angelova M, (1998) Giant vesicles: imitating the cytological processes of cell membranes. Accounts of Chemical Research 31: 789-797.
40. Greger K, Swoger J, Stelzer E, (2007) Basic building units and properties of a fluorescence single plane illumination microscope. Review of Scientific Instruments 78: 023705.
41. Bradski G, (2000) The opencv library. Doctor Dobbs Journal 25: 120-126.
42. Nelder J, Mead R, (1965) A simplex method for function minimization. The Computer Journal 7: 308.
43. Pozrikidis C (1992) Boundary integral and singularity methods for linearized viscous flow. New York: Cambridge University Press, first edition.
44. Henriksen J, Rowat A, Ipsen J, (2004) Vesicle fluctuation analysis of the effects of sterols on membrane bending rigidity. European Biophysics Journal 33: 732-741.
45. Olsen B, Schlesinger P, Baker N, (2009) Perturbations of membrane structure by cholesterol and cholesterol derivatives are determined by sterol orientation. Journal of the American Chemical Society 131: 4854-4865.
46. Blake J (1971) A note on the image system for a stokeslet in a no-slip boundary. In: Proc. Camb. Phil. Soc. Cambridge Univ Press, volume 70, 303-310.
47. Seifert U, (1999) Fluid membranes in hydrodynamic flow fields: Formalism and an application to fluctuating quasispherical vesicles in shear flow. The European Physical Journal B-Condensed Matter and Complex Systems 8: 405-415.
48. Zhao H, Shaqfeh E, (2011) The dynamics of a vesicle in simple shear flow. Journal of Fluid Mechanics 674: 578-604.
49. Cohen J, (2003) Electrophoretic characterization of liposomes. Methods in enzymology 367: 148-176.
50. Iler R (1979) The chemistry of silica: solubility, polymerization, colloid and surface properties, and biochemistry. Wiley New York.
51. Polin M, Grier D, Han Y, (2007) Colloidal electrostatic interactions near a conducting surface. Physical Review E 76: 041406.
52. Behrens S, Grier D, (2001) The charge of glass and silica surfaces. The Journal of Chemical Physics 115: 6716.
53. Groves J, Boxer S, McConnell H, (1998) Electric field-induced critical demixing in lipid bilayer membranes. Proceedings of the National Academy of Sciences 95: 935.
54. Trizac E, Bocquet L, Aubouy M, (2002) Simple approach for charge renormalization in highly charged macroions. Physical Review Letters 89: 248301.
55. Tellez G, (2011) Nonlinear screening of charged macromolecules. Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences 369: 322-334.
56. Pozrikidis C, (2001) Interfacial dynamics for stokes flow. Journal of Computational Physics 169: 250-301.
57. Meyer M, Desbrun M, Schröder P, Barr AH, (2002) Discrete differential-geometry operators for triangulated 2-manifolds. Visualization and mathematics 3: 34-57.
58. Abramoff M, Magalhaes P, Ram S, (2004) Image processing with imagej. Biophotonics International 11: 36-42.
59. Rowat AC, Hansen PL, Ipsen JH, (2004) Experimental evidence of the electrostatic contribution to membrane bending rigidity. EPL (Europhysics Letters) 67: 144.
60. Mitchell D, Ninham B, (1989) Curvature elasticity of charged membranes. Langmuir 5: 1121-1123.
61. Winterhalter M, Helfrich W, (1988) Effect of surface charge on the curvature elasticity of membranes. The Journal of Physical Chemistry 92: 6865-6867.
62. Pan J, Mills T, Tristram-Nagle S, Nagle J, (2008) Cholesterol perturbs lipid bilayers nonuniversally. Physical Review Letters 100: 198103.