Nano- to Microscale Dynamics of P-Selectin Detachment from Leukocyte Interfaces. I. Membrane Separation from the Cytoskeleton  Evan Evans, Volkmar Heinrich,

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Nano- to Microscale Dynamics of P-Selectin Detachment from Leukocyte Interfaces. I. Membrane Separation from the Cytoskeleton  Evan Evans, Volkmar Heinrich, Andrew Leung, Koji Kinoshita  Biophysical Journal  Volume 88, Issue 3, Pages 2288-2298 (March 2005) DOI: 10.1529/biophysj.104.051698 Copyright © 2005 The Biophysical Society Terms and Conditions

Figure 1 Video-micrograph of a biomembrane force probe (left) and a PMN leukocyte (right), both held by micropipette suction. Held stationary, the pipette-pressurized red blood cell (outer spherical diameter of ∼6μm) acted as the BFP force transducer. A P-selectin, and PEG-biotin, functionalized glass bead (∼2μm) was glued to the biotinylated red cell surface via streptavidin bonds as the BFP tip. To form and test P-selectin attachments, the PMN was driven to/from contact with the BFP tip using a closed-loop piezo translator coupled to the PMN-holding pipette. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure 2 Histograms of nonspecific hydrodynamic suction forces (shaded bins) measured when pulling PMNs away at fast speeds following ∼10 pN touch to a nonspecific BFP tip. Here, the tip was an albumin and PEG-biotin functionalized glass bead. Frequencies of apparent nonspecific attachments with this tip were <2% at pulling speeds ≤10μm/s, but rose to ∼40% at pulling speeds of 50μm/s and >60% at 150μm/s. Normalized by the frequencies of specific attachment to P-selectin tips, the dashed curves are the force ranges characterizing membrane unbinding from the PMN cytoskeleton at these pulling speeds (taken from Fig. 7). Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure 3 (Left) Schematic of the PMN approach-touch-retraction to/from the BFP tip accompanied by a point attachment to the P-selectin tip. (Right) Compression and extension of the “spring” illustrate the typical BFP response at each step of the test. The adjacent “material slices” show the sequence of PMN surface deformations associated with the spring response: i), elastic compression of the cortical cytoskeleton at touch and ii), stretch on retraction; iii), membrane separation from the cytoskeleton and the onset of a membrane tether; and iv), membrane recovery after P-selectin detachment. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure 4 Examples of BFP force-time curves obtained over the course of PMN detachment at slow (∼2μm/s) and fast (∼50μm/s) retraction speeds. Controlled by piezo translation of the PMN-holding pipette, the periods of approach, touch, and retraction are noted at the top of the figure. The final precipitous drop in force shows the BFP recoil upon cell-surface detachment from the P-selectin tip. The crossover force f⊗ marks the abrupt termination of the linear elastic deformation of the PMN surface and the onset of tether flow. Beyond the crossover, the increase in force slows noticeably to approach a speed-dependent plateau f∞. (Note that, when compared to the force curve at slow retraction speed, the larger force noise in the force curve at the fast speed stems from a threefold larger value of BFP spring constant.) Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure 5 (A) Stiffnesses ki for the initial elastic-like extension of PMNs measured under point loading over a range of pulling speeds from 0.4 to 150μm/s. The results are plotted as a function of the rates of PMN-surface extension, Δxi / Δt. Shown along with the results for P-selectin attachments (solid squares bracketed by±SD) are values for the mean stiffness measured under point loading of ICAM-1 attachments to LFA-1 integrin in Mg2+ (open triangles; K. Kinoshita, A. Leung, V. Heinrich, S. Simon, and E. Evans, unpublished data) and values for point loading of PSGL-1 attachments to L-selectin (open circles). (B) Force-time curves obtained by pulling on attachments to PSGL-1 on a PMN in Ca2+ (gray open circles) and to LFA-1 on a PMN in Mg2+ (black solid line) using identical pulling speeds of 2μm/s and BFP spring constants of 0.5 pN/nm. Although both types of attachments exhibit the same initial linear deformation of the PMN surface, pulling on ICAM-1 ended with abrupt dissociation from the integrin and no tether formation. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure 6 Comparison of force-time curves obtained from pulling on a P-selectin attachment to a PMN in Hepes-calcium buffer (solid squares) and from pulling on two different P-selectin attachments to a PMN in the same buffer containing 1μM latrunculin A (solid and open circles). In the presence of latrunculin, the initial linear elastic deformation of the PMN disappeared and the plastic process of tether growth seemed to begin near zero force. Both tests were performed at the same nominal loading rate of rfo=5000 pN/s and pulling speed of 10μm/s. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure 7 (A) Sample histograms of the forces f⊗ for membrane unbinding from the cell cytostructure. Obtained from the linear fits to initial elastic regimes at four pulling speeds from 2 to 150μm/s, the mean loading rates rf (± SD) are given at the top of each histogram for each pulling speed. Superposed on the distributions are the probability densities (solid curves) modeled by the theory for kinetically limited failure of a single bond, given a failure rate that increases exponentially with pulling force according to the relation, kunbind(f)≈(0.7–1.7/s) exp(f / 17 pN). (B) The mean values (solid squares,±SD) of membrane unbinding force measured at pulling speeds from 2 to 150μm/s are plotted versus the logarithms of the mean loading rates (± SD) to demonstrate the full range of experimental data. The slope of the dashed-line fit (17 pN) was used to define the force scale for exponentiation of the failure rate. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure A1 PMN surface indentation in the absence of divalent cations. (Left) Data of force versus indentation distance measured with large diameter probe tips, 3.5±0.05μm. (Right) Data of force versus indentation distance measured with small diameter probe tips, 2.3±0.08μm. The mean stiffnesses derived for indentation of the PMN interface are kcomp=0.15 and 0.16 pN/nm respectively. The double-ended arrows in the right figure illustrate the expected resolution in force set by a probe spring constant of 0.5 pN/nm and ∼±5nm errors in the tracking of bead displacements. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure A2 Data of force versus PMN indentation distance measured in 2mM Mg2+ during touch to a small diameter probe tip, ∼2.3μm. The indentation stiffness is slightly greater for PMNs in buffer with divalent cations, kcomp=0.19 pN/nm. The double-ended arrows illustrate the expected resolution in force set by a probe spring constant of 0.5 pN/nm and ∼±5nm errors in the tracking of bead displacements. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure A3 Reproduced from Shao et al. (1998), data for PMN displacements inside a large micropipette are shown as a function of time after two different jumps in suction pressure while attached at a point to an antibody-coated bead. Illustrated by dotted lines, the unattached free motion of the cell is characterized by a velocity directly proportional to the suction force, divided by a constant viscous drag coefficient (ζdrag ≈ 0.008 pN s/nm). Open circles show the time-dependent advance measured for the cell leading edge, at left pulled by the low suction force (34 pN) and at right pulled by a high suction force (68 pN). With the fast initial deformation response defined by the parameters, ki≈0.2 pN/nm and tdrag≈0.04s, the solid curve in the left panel was the fit to the data based on coupling of the fast response to an apparent slow cell-body elongation described by an elastic stiffness kD∼0.04 pN/nm and a response time tD∼0.5s, which are consistent with the values in Shao et al. (1998). Modeling deformation with the same parameters (ki, tdrag, kD, tD), the solid curve in the right panel predicts the cell displacement up to the time of membrane separation from the cytoskeleton at ∼68 pN, followed by tether flow at constant speed. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions

Figure A4 Predictions of force versus time for retraction of a PMN from the BFP at fixed speeds (2μm/s, 4.5μm/s, 10μm/s), corresponding to the lowest three loading rates of data in Fig. 7 B, i.e., 〈rf〉∼240 pN/s, 650 pN/s, and 1480 pN/s. The BFP force constant was kf=0.5 pN/nm. A slow cell-body response described by, kD∼0.04–0.05 pN/nm and tD∼1.2–1.4s, was needed to match the loading rates measured in the experiments up to the point of membrane separation (stars), accounting for the weak dependence on pulling speed seen in Fig. 5 A. Biophysical Journal 2005 88, 2288-2298DOI: (10.1529/biophysj.104.051698) Copyright © 2005 The Biophysical Society Terms and Conditions