| Literature DB >> 35284851 |
Mariana Sá Santos1,2,3, Haipei Liu1,2, Valentin Schittny1,2, Rosario Vanella1,2, Michael A Nash1,2.
Abstract
Here, we present a method based on yeast surface display that allows for direct comparison between population-level cell adhesion strength and single-molecule receptor-ligand rupture mechanics. We developed a high-throughput yeast adhesion assay in which yeasts displaying monomeric streptavidin (mSA) or enhanced mutant mSA were adhered to a biotinylated coverglass submerged in fluid. After exposure to shear stress (20-1000 dyn/cm2) by rapid spinning of the coverglass, cells were imaged to quantify the midpoint detachment shear stress for the cell population. We then performed atomic force microscope single-molecule force spectroscopy (SMFS) on purified mSA variants and identified correlations between single-molecule rupture force distributions and cell population adhesion strength. Several features of yeast display were important for successful correlations of adhesion strength to be drawn, including covalent attachment of the receptor to the cell wall, a precisely defined molecular pulling geometry, repression of nonspecific adhesion, and control for multivalency. With these factors properly taken into account, we show that spinning disk cell adhesion assays can be correlated with SMFS and are capable of screening the mechanical strength of receptor-ligand complexes. These workflow enhancements will accelerate research on mechanostable receptor-ligand complexes and receptor-mediated cell adhesion.Entities:
Year: 2022 PMID: 35284851 PMCID: PMC8904261 DOI: 10.1016/j.bpr.2021.100035
Source DB: PubMed Journal: Biophys Rep ISSN: 2667-0747
Figure 1Conceptual schematic of correlating single-molecule rupture mechanics with population-level cell adhesion. (Left) A fusion protein comprising mSA fused to an FLN fingerprint domain is site-specifically attached to a coverglass. Probing the surface with a biotin-modified cantilever results in force versus extension traces, from which rupture forces (FR) of individual biotin-mSA complexes are extracted. (Right) Yeast cells displaying mSA are adhered to a coverglass covalently modified with biotin. Spinning the coverglass in fluid generates a shear gradient at the surface that detaches cells. Plotting the cell density versus shear stress allows characterization of the midpoint shear stress required to detach half the cell population (τ50). This study seeks to quantitatively correlate FR with τ50 for mSA variants. The crystal structure of monomeric streptavidin-biotin complex (Protein Data Bank: 4JNJ (12)) was rendered with VMD - Visual Molecular Dynamics (13).
Figure 2Mechanical stability of mSA(WT)-biotin and mSA(S25H)-biotin complexes. (A) Gene cassettes used for mSA expression in E. coli before AFM-SMFS. (B) Pulling configuration of the SMFS measurement with biotin attached to the cantilever and the two mSA protein constructs immobilized at different spots on the surface. (C) Example of a typical force versus extension trace showing unfolding of FLN in two steps followed by rupture of the biotin/N-mSA complex at a pulling speed of 400 nm/s. (D) Contour length histogram obtained from n = 753 single-molecule dissociation curves of N-mSA(WT)/biotin complexes, similar to the trace shown in (C). (E and F) Dynamic force spectra of , respectively, N-terminal and C-terminal anchor points for mSA(WT)-biotin (green) and mSA(S25H)-biotin (blue) complex rupture events obtained at pulling speeds of 400, 800, 1600, and 3200 nm/s. Colored dots represent individual rupture events. Diamond markers represent the most probable rupture force and loading rate values for each pulling speed. The dashed line represents the Bell-Evans model fits to the diamond markers. Error bars are full width at half maximum for each rupture force and loading rate distribution (left). Overlapping rupture force histograms obtained at each pulling speed for mSA-biotin complex rupture events are shown (right). N shows the number of individual rupture events considered in each histogram. Data for the N- and C-terminal constructs were acquired in separate experiments. In the experiment for the C constructs, the N-S25H protein was used as an internal control (Fig. S3).
SMFS, SPR, and SDA calculated parameters
| SMFS | SPR | SDA | |||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|
| Most probable rupture force (pN) | Landscape parameters | KD (nM) | |||||||||
| Samples | 400 nm/s | 800 nm/s | 1600 nm/s | 3200 nm/s | Δx (nm) | Ln | |||||
| N-WT | 138 | 145 | 153 | 160 | 0.41 ± 0.01 | −8.14 ± 0.26 | 2.92 × 10−4 | 41.58 ± 0.96 | 5.44 ± 0.02 | 137.41 ± 28.90 | 118.48 ± 7.11 |
| 112.60 ± 10.41 | |||||||||||
| N-S25H | 154 | 155 | 166 | 171 | 0.45 ± 0.10 | −10.92 ± 3.78 | 1.81 × 10−5 | 65.25 ± 1.22 | 0.47 ± 0.05 | 7.42 ± 1.57 | 196.10 ± 5.89 |
| C-WT | 155 | 170 | 179 | 186 | 0.31 ± 0.04 | −6.48 ± 1.43 | 1.53 × 10−3 | N/A | N/A | N/A | N/A |
| C-S25H | 184 | 195 | 201 | 206 | 0.41 ± 0.05 | −12.76 ± 2.15 | 2.87 × 10−6 | N/A | N/A | N/A | 185.32 ± 8.25 |
Most probable rupture forces (for errors, see Fig. 2, E and F) obtained at varied pulling speeds and energy landscape parameters based on the Bell-Evans model (errors are standard error of the parameters computed by the fit). Kinetic parameters were determined via SPR: errors for kon and KD are standard deviation from the mean, and error for koff is standard error from fit extracted value. SDA adhesion strength was calculated based on a sigmoid model (errors are 95% confidence intervals). N/A, not applicable.
τ50 calculated from the multiple speed measurement presented in Fig. 3D.
τ50 calculated from the single speed measurement presented in Fig. 3E and Fig. S5.
Figure 3Population-level adhesion for mSA(WT) and mSA(S25H). (A) Flow cytometry overlapping histograms of yeast cell populations displaying mSA(WT) in green and mSA(S25H) in blue, labeled with anti-FLAG-tag antibody and anti-mouse fluorescein. (B) Flow cytometry overlapping histograms of yeast cell populations labeled with anti-HA-tag antibody and anti-mouse AlexaFluor594 displaying N-mSA(S25H) in blue and C-mSA(S25H) in red. (C) Segmented images of disks after spinning for the cell populations expressing either N-WT or N-S25H mSA at multiple spinning speeds. (D) Cell density versus shear stress plots for N-WT (green) and N-S25H mSA (blue) yeast populations at 3000 rpm (circles), 4000 rpm (squares), and 5000 rpm (diamonds). Plotted data represent three independent experiments, with each data set containing data from all spinning speeds; the experimental points for each cell population were fitted with a sigmoid model (N-WT R2 = 0.87965; N-S25H R2 = 0.94973), and error bars represent the 95% confidence interval of the τ50 calculated by the global fit. (E) Cell density versus shear stress plots for N-S25H (blue) and C-S25H mSA (red) yeast populations at 4000 rpm. Plot shows data from four technical replicates for each population. The experimental points for each cell population were fitted with a sigmoid model (N-S25H R2 = 0.98935; C-S25H R2 = 0.97941), with error bars representing the 95% confidence interval of the τ50 calculated by the global fit. RFU, relative fluorescence units.