Volume 102, Issue 2, Pages (January 2012)

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Volume 102, Issue 2, Pages 201-210 (January 2012) Stereocilia Membrane Deformation: Implications for the Gating Spring and Mechanotransduction Channel  Richard J. Powers, Sitikantha Roy, Erdinc Atilgan, William E. Brownell, Sean X. Sun, Peter G. Gillespie, Alexander A. Spector  Biophysical Journal  Volume 102, Issue 2, Pages 201-210 (January 2012) DOI: 10.1016/j.bpj.2011.12.022 Copyright © 2012 Biophysical Society Terms and Conditions

Figure 1 Arrangement of the mechanotransduction complex in a pair of stereocilia, interconnected by a tip link. (a) Proteins corresponding to the tip link (CDH23 and PCDH15) as well as the transduction channel, possible tether and bonds connecting the membrane to the cytoskeleton. (b–d) Three possible scenarios for the compliant component of the gating spring. (e–h) Four possible scenarios for force application to the mechanotransduction channel. (i) Image of a chicken auditory hair bundle, with tip links indicated (white arrows). Note rounded stereocilia tips where no tip link is present and asymmetric tented tips where tip link distorts the stereocilium structure. (j) Transmission electron micrograph of chicken auditory tip link showing the tip link and membrane tented area. Biophysical Journal 2012 102, 201-210DOI: (10.1016/j.bpj.2011.12.022) Copyright © 2012 Biophysical Society Terms and Conditions

Figure 2 Computational method. (a) Triangulation of the membrane region. (b) Six triangles are associated with any given vertex. (c) Estimation of the local membrane curvature. Curvature in the direction perpendicular to the edge lij, which connects neighboring vertices i and j, is defined as the average of the curvatures of two circles associated with two stripes along this edge. The first circle is tangential to the stripes and has radius R2, whereas the second circle has the same center and radius R1 equal to the distance to edge i. The curvature is thus defined as ρ=0.5(R1−1+R2−1). Biophysical Journal 2012 102, 201-210DOI: (10.1016/j.bpj.2011.12.022) Copyright © 2012 Biophysical Society Terms and Conditions

Figure 3 Shape and height of untethered and tethered membranes under tip link force. (a and b) Shape of the membrane without and with the channel tethered to the actin core. (c and d) Numerical stabilization of the height of the membrane region as a function of number of iterations without and with the channel tethered to the actin core. Parameter values used were applied to a tip link force of 12.6 pN, membrane bending modulus of 50 kBT, membrane tension of 10−4 mN/m, tether stiffness of 0.6 mN/m, and the membrane projection area radius of 50 nm. Biophysical Journal 2012 102, 201-210DOI: (10.1016/j.bpj.2011.12.022) Copyright © 2012 Biophysical Society Terms and Conditions

Figure 4 (a and b) Dependence of untethered membrane on membrane bending modulus. (a) Applied force- height relation as a function of the height of the tented area. (b) Tangent stiffness of the membrane as a function of the height of the tented area. Dotted, dashed, and solid lines correspond to the membrane bending modulus stiffness of 20, 40, and 80 kBT; membrane tension is 10−4 mN/m in both panels. (c and d) Dependence of membrane-tether complex on tether stiffness. (c) Applied force-membrane height relation as a function of the height of the tented area. (d) Tangent stiffness of the membrane-tether complex as a function of the height of the tented area. Dotted, dashed, and solid lines correspond to tether stiffness of 0.25, 0.4, and 0.6 mN/m; membrane bending modulus is 40 kBT and membrane tension is 10−4 mN/m in both panels. Biophysical Journal 2012 102, 201-210DOI: (10.1016/j.bpj.2011.12.022) Copyright © 2012 Biophysical Society Terms and Conditions

Figure 5 Dependence of bare membrane chord stiffness on bending modulus and membrane tension. Chord stiffness was computed using forces for heights of 0 and 25 nm. Biophysical Journal 2012 102, 201-210DOI: (10.1016/j.bpj.2011.12.022) Copyright © 2012 Biophysical Society Terms and Conditions

Figure 6 Tether stiffness required to generate specific stiffnesses for the membrane-tether complex. Tether stiffness are indicated for an overall complex stiffness of 0.5 (a), 0.8 (b), and 1.2 mN/m (c) as a function of membrane parameters. The flat part of the gray surface in a indicates that the bare membrane can provide the required stiffness for a given combination of the membrane parameters. Biophysical Journal 2012 102, 201-210DOI: (10.1016/j.bpj.2011.12.022) Copyright © 2012 Biophysical Society Terms and Conditions

Figure 7 Forces acting on the channel. N1 and N2 are components of in-plane membrane force (resultant); F and Ft are the out-of-plane tip link and tether forces. Assuming axisymmetry of membrane shape, N1 and N2 are normal to the meridional and circumferential directions along the membrane surface. (a–d) Four channel-gating configurations, which correspond to those depicted in Fig. 1, e–h. Possible combinations of the applied forces include: (a) all four force components, (b) in-plane membrane forces and out-of-plane tether force, (c) in-plane membrane forces and out-of-plane tip link force, and (d) purely in-plane membrane forces. (e–h) Computed values for components of the membrane resultants in the upper part of the tented area, where the channel is located. (e and f) Meridional and circumferential components of the membrane resultant for a central height of 45 nm; (g and h) are meridional and circumferential components for a height of 35 nm. The membrane bending modulus is 40 kBT and membrane tension is 10−4 mN/m in e–h. Biophysical Journal 2012 102, 201-210DOI: (10.1016/j.bpj.2011.12.022) Copyright © 2012 Biophysical Society Terms and Conditions