[1] C. Pozrikidis, “Modeling and Simulation of Capsules and Biological Cells,” Chapman and Hall, London, 2003.
[2] T. W. Secomb, R. Skalak, N. ?zkaya and J. F. Gross, “Flow of Axisymmetric Red Blood Cells in Narrow Cap-illaries,” Journal of Fluid Mechanics, Vol. 163, February 1986, pp. 405-423.
[3] N. Maeda, “Erythrocyte Rheology in Microcirculation,” The Japanese Journal of Physiology, Vol. 46, 1996, pp. 1-14.
[4] H. Vink and B. R. Duling, “Identification of Distinct Luminal Domains for Macromolecules, Erythrocytes, and Leukocytes within Mammalian Capillaries,” Circulation Research, Vol. 79, September 1996, pp. 581-598.
[5] R. Fahraeus, “The Suspension Stability of the Blood,” Physiological Reviews, Vol. 9, April 1929, pp. 241-274.
[6] S. P. Sutera, V. Seshadri, P. A. Croce, and R. M. Ho-chmuth, “Capillary Blood Flow : II. Deformable Model Cells in Tube Flow,” Microvascular Research, Vol. 2, October 1970, pp. 420-433.
[7] K. Tsubota, S. Wada, and T. Yamaguchi, “Simulation Study on Effects of Hematocrit on Blood Flow Properties Using Particle Method,” Journal of Biomechanical Sci-ence and Engineering, Vol.1, 2006, pp.159-170.
[8] C. Pozrikidis, “Axisymmetric Motion of a File of Red Blood Cells through Capillaries,” Physics of Fluids, Vol. 17, March 2005, pp. 1-14.
[9] J. Zhang, P. Johnson, and A. Popel, “An Immersed Boundary Lattice Boltzmann Approach to Simulate De-formable Liquid Capsules and its Application to Micro-scopic Blood Flows,” Physical Biology, Vol. 4, Decem-ber 2007, 285-295.
[10] T. Wang, T.-W. Pan, Z.W. Xing and R. Glowinski, “Nu-merical Simulation of Rheology of Red Blood Cell Rouleaux in Microchannels,” Physical Review E, Vol. 79, April 200, pp. 1-11.
[11] T.-W. Pan and T. Wang, “Dynamical Simulation of Red Blood Cell Rheology in Microvessels,” International Journal of Numerical Analysis & Modeling, Vol. 6, 2009, pp. 455-473.
[12] J. C. Hansen, R. Skalak, S. Chien and A. Hoger, “Influ-ence of Network Topology on the Elasticity of the Red Blood Cell Membrane skeleton,” Biophysical Journal, Vol. 72, May 1997, pp. 2369-2381.
[13] C. S. Peskin, “Numerical Analysis of Blood Flow in the Heart,” Journal of Computational Physics, Vol. 25, No-vember 1977, pp. 220-252.
[14] P. Bagchi, “Mesoscale Simulation of Blood Flow in Small Vessels”, Biophysical Journal, vol. 92, March 2007, pp. 1858-1877.
[15] C. Eggleton and A. Popel, “Large Deformation of Red Blood Cell Ghosts in a Simple Shear Flow,” Physics of Fluids, Vol. 10, August 1998, pp. 1834-1845.
[16] Y. Liu and W. K. Liu, “Rheology of Red Blood Cell Ag-gregation by Computer Simulation,” Journal of Compu-tational Physics, Vol. 220, December 2006, pp. 139-154.
[17] Y. Suzuki, N. Tateishi, M. Soutani, and N. Maeda, “Deformation of Erythrocytes in Microvessels and Glass Capillaries: Effects of Erythrocyte Deformability,” Microcirculation, Vol. 3, March 1996, pp. 49-57.
[18] K. H. Albrecht, P. Gaehtgens, A. Pries and M. Heuser, “The Fahraeus Effect in Narrow Capillaries (i.d. 3.3 to 11.0 μm),” Microvascular Research, Vol. 18, September 1979, pp. 33-47.
[19] R. T. Yen and Y. C. Fung, “Inversion of Fahraeus Effect and Effect of Mainstream Flow on Capillary Hematocrit,” Journal of Applied Physiology, Vol. 42, April 1977, pp. 578-586.
[20] S. Wada and R. Kobayashi, “Numerical Simulation of Various Shape Changes of a Swollen Red Blood Cell by Decrease of Its Volume,” Transactions of the Japan So-ciety Mechanical Engineering (Series A), vol. 69, January 2003, pp.14-21.