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Mechanical Forces on Cells 4-15
[48] Huang, S. and Ingber, D.E., Shape-dependent control of cell growth, differentiation, and apoptosis:
switching between attractors in cell regulatory networks, Exp. Cell Res., 261, 91, 2000.
[49] Huang, S., Chen, C.S., and Ingber, D.E., Control of cyclin D1, p27(Kip1), and cell cycle progression
in human capillary endothelial cells by cell shape and cytoskeletal tension, Mol. Biol. Cell, 9, 3179,
1998.
[50] Polte, T.R. et al., Extracellular matrix controls myosin light chain phosphorylation and cell con-
tractility through modulation of cell shape and cytoskeletal prestress, Am. J. Physiol. Cell Physiol.,
286, C518, 2004.
[51] McBeath, R. et al., Cell shape, cytoskeletal tension, and RhoA regulate stem cell lineage
commitment, Dev. Cell, 6, 483, 2004.
[52] Gooch, K.J. and Tennant, C.J., Mechanical Forces: Their Effects on Cells and Tissues, Springer-Verlag,
New York, 1997.
[53] Hamill, O.P. and Martinac, B., Molecular basis of mechanotransduction in living cells, Physiol.
Rev., 81, 685, 2001.
[54] Apodaca, G., Modulation of membrane traffic by mechanical stimuli, Am. J. Physiol. Renal Physiol.,
282, F179, 2002.
[55] Shieh, A.C. and Athanasiou, K.A., Principles of cell mechanics for cartilage tissue engineering,
Ann. Biomed. Eng., 31, 1, 2003.
[56] Davies, P.F., Flow-mediated endothelial mechanotransduction, Physiol. Rev., 75, 519, 1995.
[57] Bird, R.B., Stewart, W.E., and Lightfoot, E.N., Transport Phenomena, John Wiley & Sons, New
York, 1960.
[58] Schlichting, H., Boundary Layer Theory, McGraw-Hill, New York, 1979.
[59] Liu, S.Q., Yen, M., and Fung, Y.C., On measuring the third dimension of cultured endothelial cells
in shear flow, Proc. Natl Acad. Sci. USA, 91, 8782, 1994.
[60] Barbee, K.A., Davies, P.F., and Lal, R., Shear stress-induced reorganization of the surface
topography of living endothelial cells imaged by atomic force microscopy, Circ. Res., 74, 163,
1994.
[61] Barbee, K.A. et al., Subcellular distribution of shear stress at the surface of flow-aligned and
nonaligned endothelial monolayers, Am. J. Physiol., 268, H1765, 1995.
[62] Dewey, C.F., Jr. and DePaola, N. Exploring flow-cell interactions using computational fluid
dynamics, in Tissue Engineering, Woo, S.-L.Y. and Seguchi, Y. (Eds.), ASME, New York, 1989.
[63] Satcher, R.L., Jr. et al., The distribution of fluid forces on model arterial endothelium using
computational fluid dynamics, J. Biomech. Eng., 114, 309, 1992.
[64] Sakurai, A. et al., A computational fluid mechanical study of flow over cultured endothelial cells,
Adv. Bioeng., 20, 299, 1991.
[65] Yamaguchi, T.H. et al., Shear stress distribution over confluently cultured endothelial cells studied
by computational fluid dynamics, Adv. Bioeng., 20, 167, 1993.
[66] Papadaki, M. and McIntire, L.V. Quantitative measurement of shear-stress effects on endothelial
cells, in Methods in Molecular Medicine, Vol. 18: Tissue Engineering Methods and Protocols., Morgan,
J.R. and Yarmush, M.L. (Eds.), Humana Press, Totowa, NJ, 1998.
[67] Brown, T.D., Techniques for mechanical stimulation of cells in vitro:areview,J. Biomech., 33, 3,
2000.
[68] Haidekker, M.A., White, C.R., and Frangos, J.A., Analysis of temporal shear stress gradients during
the onset phase of flow over a backward-facing step, J. Biomech. Eng., 123, 455, 2001.
[69] Frangos, J.A., Huang, T.Y., and Clark, C.B., Steady shear and step changes in shear stimulate
endothelium via independent mechanisms — superposition of transient and sustained nitric
oxide production, Biochem. Biophys. Res. Commun., 224, 660, 1996.
[70] McKnight, N.L. and Frangos, J.A., Strain rate mechanotransduction in aligned human vascular
smooth muscle cells, Ann. Biomed. Eng., 31, 239, 2003.
[71] Clark, C.B., McKnight, N.L., and Frangos, J.A., Strain and strain rate activation of G proteins in
human endothelial cells, Biochem. Biophys. Res. Commun., 299, 258, 2002.