Abstract
The atomic force microscope (AFM) is widely used in materials science and has found many applications in biological sciences but has been limited in use in vision science. The AFM can be used to image the topography of soft biological materials in their native environments. It can also be used to probe the mechanical properties of cells and extracellular matrices, including their intrinsic elastic modulus and receptor-ligand interactions. In this review, the operation of the AFM is described along with a review of how it has been thus far used in vision science. It is hoped that this review will serve to stimulate vision scientists to consider incorporating AFM as part of their research toolkit.
Although atomic force microscopy (AFM) has found increasing use in the physical and biological sciences, it has been underused in vision science. Since 1990, the number of citations of AFM in the physical sciences has dramatically increased (Fig. 1A). The number of research publications making use of AFM to investigate biological processes has also increased, though not at the same rate as in the physical sciences. The number of publications using AFM in vision science has seen only a very slight increase in the past 15 years, suggesting an unrealized potential of AFM in this field (Fig. 1B). AFM is a very powerful technique for the biological sciences, allowing samples to be imaged in situ in physiological conditions. Although it is outside the scope of this review to provide a comprehensive review of AFM in the biological sciences, many reviews exist that describe the uses and advantages of AFM for biological materials, many of which are referenced here.1–25 The AFM has several advantages over electron microscopy in the study of biological materials, including the ability to image in liquid with minimal sample preparation (no labeling, fixing, or coating). The AFM also allows the topographic characterization of surfaces at resolutions not achievable by optical microscopy. An optical microscope is limited by the diffraction limit of light; the achievable lateral resolution of the AFM is limited by the tip size and shape and is typically on the order of a few nanometers. The height (z) resolution of the AFM is approximately 1 Å, limited only by electronic and thermal noise in the system. High-resolution imaging, therefore, allows molecular scale features to be identified in the native environment of the sample and in real time. High-resolution images of normal and diseased states can be compared, providing insight into molecular reorganizations not observable by other techniques. In the vision sciences, AFM high-resolution imaging has been used in the imaging of the ommatidium surface of Diptera compound eyes, the imaging of rhodopsin in the native membrane, and the imaging of aquaporin in both a normal and a cataractous lens capsule.26–32
In addition to high-resolution imaging, the AFM is able to exert and measure forces on the order of piconewtons. This feature provides the ability to probe mechanical properties, including obtaining a local elastic modulus of a surface, measuring modulus variations across a sample surface, and measuring ligand-receptor interactions. The ability to explore the mechanical properties of biological materials and surfaces in their native state is essential for a complete characterization of the material and an understanding of how biophysical cues, such as substrate modulus, influence cell behaviors. It has been demonstrated that cells respond to the mechanical properties of the underlying substrate.33–35 In particular, fibroblasts and osteoblasts change their stiffness by cytoskeletal reorganization to adapt to changes in substrate modulus.36,37 Substrate modulus also affects cellular orientation and alignment, migration, proliferation and differentiation.35,38–46 A change in the substrate modulus is thought to play a role in disease development and, in particular, may have implications for vascular disease,34 muscle diseases,39,47–50 osteoarthritis,51 liver fibrosis,52,53 and tumor cell migration.54
Several techniques have been used to measure mechanical properties of biological materials. As an example, in the vision sciences, tensile testing and bulge testing have been used to determine the elastic modulus of the cornea. These techniques measure the properties of a sample in its entirety. AFM, however, has the force sensitivity and the spatial resolution necessary to measure the local modulus of a very soft sample surface and to investigate sample heterogeneities across small size scales. AFM has been successfully used for determining the mechanical properties of many tissues and cells,19,55–65 imaging of biological membranes,3,5,21 analyzing protein structure,66 and probing molecular interactions.9,57,67–70 This review will describe how mechanical properties measurements have impacted vision sciences, including studies on the lens, the corneal basement membranes, the trabecular meshwork and its role in glaucoma (Russell P, et al. IOVS. 2010;50:ARVO E-Abstract 3205), mucin interactions, melanosomes of the human retinal pigment epithelium, and recoverin interactions with lipid bilayers.71–75 The purpose of this review is to describe the operation of AFM as it applies to vision science and to examine the studies that have used AFM to explore fundamental questions in vision research.
AFM Operation
AFM was developed in 1986 to eliminate the need for a conductive sample, as was required with the scanning tunneling microscope.76 Although many reviews, as well as tutorials provided by instrument manufacturers, have provided an in depth discussion of the operation of the AFM and the available imaging modes, a brief description will be provided here.4,10,77,78 The AFM can be used for both topographical imaging and force measurements. Topographical imaging involves scanning the cantilever/tip across the sample surface (Fig. 2). A laser beam is reflected off the back of the cantilever, and small changes in cantilever deflection are detected with a position-sensitive photodiode detector. This deflection is processed by the system electronics to determine topological height changes on the sample surface. The achievable lateral resolution depends on the details of the tip geometry but can approach sub-nanometer levels, whereas the height resolution is sub-angstrom. Imaging can be accomplished with either contact mode or tapping mode, and both modes can be used in either air or fluid. The tip is in constant contact with the sample surface in contact mode, whereas in tapping mode the cantilever is oscillated as it is rastered across the sample surface, reducing the lateral forces on the sample and consequently reducing sample damage. The tapping mode is, therefore, more commonly used when imaging very soft materials. With the introduction of the tapping mode fluid cell in 1994,79 allowing the tapping mode to be used with samples under fluid, the AFM was increasingly used for the imaging of soft biological materials and for application to answer questions in the biological sciences.
An AFM force curve is a plot of the deflection of the cantilever as the tip is brought into contact with the sample. The force curve is taken at a single location on the sample surface. Force curves can be used to measure mechanical properties such as elastic modulus, which is a measure of the stiffness of a material or its tendency to deform elastically under an applied force, or adhesion. Force measurements have been used extensively in the characterization of biological materials.1,8–10,23,55,63–65,80,81 In addition, many force curves can be obtained within a set scan size to obtain a force map of the surface.8,82 Force maps allow for discovery of surface heterogeneities in mechanical properties and can correlate those features with topographic features. Ligand-receptor interactions can also be measured with this technique.
A typical force curve on a soft sample is shown in Figure 3. When the tip is not in contact with the surface, the force curve shows a straight, horizontal line approach (A in Fig. 3). When the tip comes into contact with a soft sample the force curve shows a gradual increase in the cantilever deflection (B in Fig. 3). The cantilever deflection will continue to increase until the tip is moved away from the sample (C in Fig. 3). When the tip is no longer in contact with the sample, the force curve is again a horizontal line (D in Fig. 3). Any adhesion or interaction of the tip with the surface will be observed in the retraction force curve. The interaction force associated with this pull-off can be calculated using the equation F = k(d − do), where k is the cantilever spring constant and d − do is the cantilever deflection.
On a hard surface, the cantilever deflection on approach will be equal to the movement of the piezo in the z direction (denoted as z), with z = d. On a soft sample, however, the cantilever will both deflect and indent into the sample surface as z is increased. Values obtained from the force curve are z, zo, d, and do, where z is the piezo displacement, d is the cantilever deflection, and zo and do are the values at initial contact of the tip with the sample. These values can be used to calculate the indentation depth, which is given by:
The elastic modulus of the biological sample can be calculated by fitting the force curve with an appropriate theoretical model. Most biological materials can be modeled as perfectly elastic at typical indentation rates and depths, and the Hertz model is most often used to determine modulus. The assumptions and concerns associated with the use of this equation are discussed in the following section. The Hertz model provides a relationship between the loading force and the indentation and has a specific form for each tip shape.83,84 The two most common tip geometries used for AFM nanoindentation are conical (equation 2) and spherical (equation 3):
where F is the loading force, ν is Poisson's ratio (assumed to be 0.5), δ is the indentation depth, and E is the elastic modulus. The half- opening angle of a conical indenter is α, and for spherical indenters R is the radius of the tip. With these equations and the knowledge that F = k (d − do), the equations can be solved for the elastic modulus E. The value of E can then be plotted for each point on the force curve as a function of indentation depth. The elastic modulus will be constant as a function of indentation depth when there is no contribution from the substrate or a stiffening of the sample. The advantages and disadvantages of the different tip geometries will be discussed in a later section.
Assumptions and Challenges
There are many assumptions that must hold for an accurate modulus determination with the Hertz model, including that the material is linear elastic, homogeneous, and infinitely thick, with no adhesion or attraction between the tip and the sample. Care must be taken to ensure that the sample in question can be described within these assumptions or that the deviations from these assumptions are considered. Although most biological materials have viscoelastic properties, at the indentation rates (2 μm/s) and depths (<100 nm) typically used in AFM nanoindentation, the force curves can be consistent with a linear elastic material and an elastic modulus can be defined. If the force curves show any indication of viscoelasticity (hysteresis in the loading and unloading curves in the force curve) or sample adhesion, it may not be appropriate to use the Hertz model or to define an elastic modulus. The range of indentation depths that can be accurately modeled is also dependent on the sample thickness. For soft or thin samples (and larger indentation depths), the influence of the substrate on the measured elastic modulus must be considered. The elastic modulus can be plotted as a function of indentation depth, and it can be verified that the elastic modulus is independent of indentation depth for at least small indentation depths. An increase in modulus with indentation depth may be indicative of an increasing contribution from the substrate.
It is also important to note that the AFM measures the modulus at the surface of the material and may be more accurately termed local modulus. Measuring a local modulus can be advantageous for certain experiments. For example, this allows a determination of the substrate elastic modulus a cell would sense on the surface of the substrate. Additionally, any heterogeneity in modulus across the substrate can be observed by obtaining a force map. It should also be noted that with the AFM, the modulus is measured in compression as the AFM tip is indented into the sample surface. The modulus measured with AFM may, therefore, be different from that obtained from other techniques, such as tensile testing, because of the differences in the direction of applied strain and any anisotropy of the sample. In addition, tensile testing measures the modulus of the sample in its entirety, whereas the AFM will be sensitive to changes in the mechanical properties between the surface and the bulk.
The Hertz equation also requires accurate knowledge of the initial contact point of the tip with the sample. This value can be difficult to determine from the force curves, particularly when there is tip-sample attraction or there is water or a contamination layer on the sample surface that the tip senses before it comes in contact with the surface. The Hertz equation can be fitted to the experimental data with two unknowns in the equation, fitting for both E and zo, the initial contact point. This eliminates the need to choose the value of zo manually. The user must still be aware that changes in the value of zo can significantly affect the calculated modulus value.
Accurate determination of the elastic modulus requires accurate calibration of the system, including the scanner and the cantilever. Calibration of the scanner must be checked periodically with an appropriate calibration grid for the size of the scanner. Each cantilever must also be calibrated so that the deflection sensitivity and the spring constant are known. The deflection sensitivity (nm/V) is found by taking a force curve on a hard surface, with no indentation into the surface. In this case d = z, and the sensitivity is the slope of the deflection (d) versus z force curve. The deflection sensitivity must be calculated each time the laser is realigned on the cantilever. The spring constant must also be determined for each cantilever because the actual value may vary significantly from the nominal value provided by the manufacturer. There are several techniques that have been used to measure spring constants.85–96 The advantages and disadvantages of each available method have been reviewed by Clifford and Seah.97 Two popular methods are the Sader method, an equation that relates the spring constant to the length and width of the cantilever and the cantilever's resonant frequency, and the thermal tune method, which measures the cantilever's response to thermal noise.90,92–94 In some instruments, the thermal tune method has been incorporated into the instrument hardware and software.
Tip and Cantilever Selection and Tip Functionalization
Proper choice of both cantilever stiffness and geometry of the incorporated tip are necessary for successful application of the AFM. Commercially available cantilevers have spring constants ranging from 0.006 N/m to 200 N/m. To avoid surface damage of delicate biological samples, imaging in contact mode, in either air or fluid, requires cantilevers with low spring constants, typically <0.2 N/m. As mentioned previously, tapping mode is more generally used when imaging soft, biological samples. A low spring constant cantilever is also used for tapping mode in fluid, whereas a stiffer cantilever (typically approximately 45 N/m) is needed for tapping mode in air to reduce noise. Low spring constant cantilevers also provide better deflection resolution, with a larger deflection for a given force, necessary for measuring intermolecular interactions, which typically range from 10−12 N to 10−7 N. The tip can be functionalized with molecules, proteins, or cells, and the interactions of these tips with a surface of interest can be obtained. Several reviews are available describing these types of experiments.1–3,5,98–100
AFM cantilevers with varying tip shapes are available. The standard geometry is of an integrated pyramidal tip with an end radius of 20 to 30 nm; sharper tips are also available. Sharper tips have the advantage of producing images with higher resolution. Sharper tips, however, have been shown to quickly deteriorate during scanning of cells, most likely because of tip contamination and blunting. Additionally, sharper tips have been associated with inducing increased damage to the cell surface.101 Spheres can be attached to the end of the cantilever and used as the tip. Although not useful for imaging because of poor resolution, these types of tip-cantilever configurations are often used for nanoindentation experiments to acquire information on the mechanical properties of the surface being probed, with a larger sample area included in the analysis. The sphere allows for nanoindentation with a well-defined tip geometry, simplifying analysis. The sphere size can also be chosen to probe the desired surface area. For example, in one report, a sphere with a 1-μm radius was chosen to probe the corneal basement membranes to include the contributions from several collagen fibrils and to avoid probing the properties of a single fiber as well as to mimic the dimensions of a typical focal adhesion with the contact area of the tip.73
AFM Combined with Optical or Spectroscopic Techniques
The AFM has been integrated with various optical and spectroscopic techniques, such as bright-field microscopy, epifluorescence, surface interference microscopy, scanning confocal laser microscopy (SCLM), Raman spectroscopy, total internal reflection fluorescence, and fluorescence lifetime imaging microscopy.26,101–112 Integration of these techniques allows the high-resolution imaging capabilities of the AFM to be used in conjunction with the chemical specificity available with optical techniques. This area of research is very active; a large supporting literature and an in-depth review lies outside the scope of this paper. It is obvious, however, that the integration of AFM with complementary techniques will find increasing use in the characterization of biological molecules and interfaces and will impact many areas of biological research. In a recent example, combined AFM and SCLM were used to detect the tyrosine kinase B (TrkB) receptors in hippocampus neurons.105 The location of the fluorescently labeled TrkB receptors could be correlated with AFM images acquired of the cellular structure. It was determined in this study that the TrkB receptors were highly populated in the center of the neuron but less populated along the edges. This type of correlation would not be possible with either technique alone. Such an approach could be used in spatially mapping the distribution of focal adhesions during corneal epithelial cell migration and correlation to spatial differences in cell compliance.
In addition to fluorescence labeling, receptors have also been labeled with superparamagnetic microbeads and imaged with magnetic AFM (MFM).113 MFM provides many of the same advantages of optical techniques, presenting a means to correlate surface topographical imaging with chemical specificity. The magnetic interactions, however, are long-ranged, allowing the microbeads to be imaged up to 150 nm from the surface. This technique may find future application in the imaging of receptors after a process in which they are internalized in the membrane.
In an example from vision science research, an instrument with integrated AFM-Raman spectroscopy was used to image the ommatidial surfaces of compound eyes.26 This combined approach was used to characterize the differences in topography among species and to probe compositional variations. This example will be described in more detail in the following section.
AFM Studies of the Eye
Ocular Surface.
One of the most studied tissues of the eye from a number of species has been the ocular surface. In one study, the integration of AFM with Raman spectroscopy and surface-enhanced Raman spectroscopy (SERS) has provided a means to differentiate topographic and chemical differences in the ommatidial surfaces between species.26 For example, AFM was used to determine that the ommatidial surface of the species Chrysopilus testaceipes consists of a cerebral cortex-like ridge structure. Other species, however, have vastly different topographies, including a smooth surface, a surface with nodule-like bumps, a relatively flat surface with pits and grooves, and a surface with series of bumps arranged to form ridges.
The integration with Raman spectroscopy reveals that there is also variation in surface composition between the tops of the ridges and the troughs of C. testaceipes ommatidial surface, with the ridges showing more hydrophobicity and more protein while the troughs have more carbonyl functionality. These results may provide insight into how differences in topography and composition contribute to differences in function, such as in anti-reflection and surface wetting.
Mucins.
The ability of the AFM to provide both topological and force data is elegantly shown in the study of mucins.71,114–116 Mucin samples have been characterized as polydispersive, making it difficult to separate and describe the varying conformations with a small amount of sample. AFM, however, is capable of distinguishing individual mucins and acquiring information on the sample heterogeneity. In one study, the AFM has allowed investigation of the intramolecular conformational heterogeneity of gene products from one specific mucin gene (MUC5AC, a gel-forming mucin), revealing three distinct conformational populations (Fig. 4A).115,116 From the acquired images, it was possible to identify heterogeneity in polymer length and in flexibility. The three conformations observed were a stiff, extended polymer (I in Fig. 4A), a long, thick, coiled polymer, and a small, thin, flexible polymer (III in Fig. 4A).
The involvement of mucins in both adhesive and nonadhesive functions prompted the use of AFM to study mucin-mica and mucin-mucin interactions.71 Force curves obtained with a mucin-coated tip on a mica surface showed many adhesion events, with adhesion force increasing with the addition of cations (Fig. 4B). Details obtained from the force curves, such as mucin detachment distances from the surface, suggest that the mucins exist as aggregates on the tip. The attraction of the mucin with the mica surface was suggested to be due to the hydrophobic interactions between the peptide core and the mica and through a cation bridge between the negatively charged mucins and the negatively charged mica surface. However, no mucin-mucin interactions were observed when the mucin-coated tip was brought into contact with a mucin gel. It was suggested that this observation may be due to the electrostatic repulsion of the negatively charged oligosaccharides on the mucins. The lack of adhesion between mucins is observed during blinking, with the mucin on the upper lid gliding over the mucin covering the cornea.
Cornea.
Early work of AFM on the mammalian cornea focused on the collagen fibrils of the cornea and fibrils from the sclera.117–124 The AFM was able to resolve individual collagen fibrils and provide structural details, such as diameter and the axial D-periodicity. Although this information can be obtained from electron microscopy, the sample preparation for AFM is less destructive and does not require sample coating or drying. Comparing the structures of the corneal collagen fibrils with the scleral collagen fibrils reveals a difference in the structures that may be necessary for the transparency of the cornea.
Corneal epithelial and endothelial cells and surfaces have been characterized with AFM.125–128 The AFM again has the advantage that structural details can be observed under physiological conditions without destructive sample preparation, which may affect the result. The AFM, therefore, provides a complementary technique with which to verify the accuracy of measurements taken with electron microscopy. The importance of imaging these samples without fixation is highlighted in the following studies. An early study examined rabbit corneal epithelium in both fixed and unfixed tissue. It was concluded that fixed tissue gave sharper images with AFM, but surface features were sometimes lost as a result of fixation.128 In an in vitro study, conjunctival epithelial cells and corneal fibroblasts and epithelial cells were compared.127 This study showed that structural differences were observed between the fixed and unfixed cells, with a loss of surface features on the fixed cells.
The human corneal anterior basement membrane and Descemet's membrane are the surfaces directly in contact with the epithelial and endothelial cell layers, respectively. Our laboratory has characterized the topography of these corneal basement membranes and related AFM results to images captured with scanning electron microscopy (SEM) and transmission electron microscopy (TEM; Fig. 5).129 All three complementary imaging modalities provided similar measurements of feature dimensions. Obtaining data with AFM as well SEM and TEM allows verification that the sample preparation involved with these techniques has not substantially affected the surface topography. It was found that the basement membranes consist of a felt-like arrangement of fibers, bumps, and pores with feature sizes in the nanoscale and submicron range. Although the anterior basement membrane and Descemet's membrane have a similar topological appearance, features in the anterior basement membrane are larger and less densely packed. The profound impact of topography on corneal cell response has been reported. In particular, nanoscale to submicron topographic features have been shown to influence corneal epithelial cell alignment,130 adhesion,131 migration,132 and proliferation.133
In addition to sensing substrate topography, cells sense and respond to the mechanical properties of the underlying substrate.33–35 Although SEM and TEM can be useful for obtaining nanoscale topographic data, the mechanical properties of the sample must be obtained without sample drying or fixing. A variety of techniques have been used to measure mechanical properties of the cornea, such as tensile testing and bulge testing. These methods, however, do not have the force sensitivity necessary to measure the mechanical properties of distinct spatially limited regions within the cornea such as the basement membranes or Bowman's layer. The AFM can uniquely provide the elastic modulus measurements of these layers. The value obtained for the modulus of the anterior basement membrane was 7.5 ± 4.2 kPa, whereas the modulus obtained on Descemet's membrane was 47.6 ± 16.5 kPa (Fig. 6).73 Although the topography of Descemet's membrane has characteristics similar to those of the anterior basement membrane, the topographic measurements reveal smaller pore sizes in Descemet's membrane, which creates a more compact structure. This important structural difference is consistent with the observed differences in elastic modulus. Mimicking the topographic and mechanical differences in these layers may be critical in the design of prosthetics. Results such as these have also been useful in directing the subsequent design and fabrication of synthetic substrates with biomimetic biophysical attributes for the study of cellular behaviors. Probing the mechanical properties of tissues can also provide insight into a disease state. In our laboratory, experiments are under way to characterize the elastic modulus of the human trabecular meshwork (HTM) (Russell P, et al. IOVS 2010;50:ARVO E-Abstract 3205). The HTM is responsible for regulating the aqueous humor outflow. Stiffening of the HTM may contribute to the increase in intraocular pressure and, therefore, the progression of glaucoma. The average value of the elastic modulus from six normal donor HTM samples was 3.5 kPa, whereas the average modulus from six glaucomatous HTMs was 108.7 kPa. This represents approximately a 30-fold increase in the stiffness of the HTM with glaucoma.
Cornea and Photoablation.
The epithelial surface has also been characterized before and after excimer laser photoablation in both human and porcine corneas.134–136 It was found that the photoablated surface was less regular and had increased surface roughness. In one study, both Bowman's layer and stroma were characterized after photoablation. Bowman's layer remained smooth, whereas the stromal surface increased in roughness (Fig. 7). In addition, AFM of the corneal surface after low-temperature laser treatment of the cornea found that though there was a loss of organization of the collagen bundles in the area of the treatment, there was no denaturation of the collagen fibers.137
Lens.
The elastic modulus of the intact primate lens has been measured by AFM to have a mean value of 1.720 kPa.74 The authors note that although the tip indented the lens capsule, the measured modulus also included a contribution from the epithelial cells and the softer, underlying cortex. These measurements were largely taken in the central region of the lens, and it would be of interest to determine whether the modulus varied in different regions such as the equatorial area compared with the central area. Investigating the mechanical properties of the lens at different ages may provide insight into the development of presbyopia.
The topography of lenses has been investigated with AFM. Imaging of rabbit lenses provided structural details, including fiber height and width, of fibers from both the nuclear and the cortical regions.138 This study was performed with fixed tissue, so it is unclear whether the topography of these regions is similar to the unfixed lens in situ. In a publication from the same group, the topographies of normal and cataractous canine lenses were compared, revealing a loss of structure in the epithelium during cataract progression.139
Several intriguing studies of the lens were conducted on native and cataractous lens fiber membranes.27,28,31 In these studies, the focus of the work centered on aquaporin 0. This protein represents approximately 50% of the membrane protein of the lens. Previously, this protein was named MIP or MP26. Aquaporin 0 is present in nonjunctional membranes in the lens, where it can form water pores, as well as at the thin junctions of the cells, where water conduction is not thought to occur. Proteolysis of the cytoplasmic amino and carboxyl terminals occurs during maturation of the fiber cells and results in the junctional aquaporin that is the closed form of this protein. Using the AFM to examine the topography of extracellular aquaporin, Buzhynskyy et al.28 imaged the extracellular loop of amino acids 35 to 38 and showed that there is a shift in the localization of this loop when aquaporin went from the junctional to the nonjunctional form. In normal lenses, they also showed that aquaporins formed square arrays surrounded by connexins. On examining cataractous lenses, they found that aquaporin tetramers had no associated connexins, suggesting the lack of transport between cells in the cataractous lens (Fig. 8).27
Rhodopsin.
Rhodopsin is a G-protein–coupled receptor present in the rods of the retina. When a photon of light interacts with rhodopsin in the photoreceptors, the 11-cis retinal associated with opsin is altered. This initiates the phototransduction cascade, resulting in an electrical signal to the brain. In one study, the organization of rhodopsin in rod outer segment disc membranes from mouse retina was investigated with AFM in physiological conditions.29,30,140 High-resolution AFM images revealed that rhodopsin is arranged in dimers within paracrystalline domains. Although the dimer structure had been previously inferred, this report provided the first experimental evidence of the dimer structure. The AFM has also been used to access the stability of rhodopsin within the membrane with single-molecule force spectroscopy.141 These experiments involved bringing an AFM tip on top of a single rhodopsin molecule, resulting in an attachment of the molecule to the AFM tip. Pulling the AFM tip away from the membrane unfolded the molecule, revealing that rhodopsin could be characterized by structural segments, each within conserved sequence motifs of G-protein–coupled receptors. This result suggests that these segments play a role in the stabilization of rhodopsin within the membrane.
Bacteriorhodopsin, a proton pump, can be obtained as two-dimensional crystalline patches, or purple membrane, from Halobacterium salinarium. The structure of the bacteriorhodopsin within the membrane has been well characterized with AFM.142–147 These studies use high-resolution AFM imaging to obtain structural information at the molecular level in physiological conditions. It has been observed that conformational changes occurred within the membrane on illumination of the surface with white light.147,148 In one study an increase in the thickness of the membrane on illumination was monitored with an AFM tip, and a second study observed structural changes in the high-resolution images of the membrane after illumination. In both cases, the changes were reversible.
A second protein from H. salinarium can also be purified from the purple membrane and prepared on a substrate as a two-dimensional crystal. High-resolution AFM imaging was used to characterize surface structure, and it was found that the structure was dependent on the imaging force used, indicating differences in the stiffness over the surface of the membrane.
In addition to structural characterization, AFM force spectroscopy has been used to investigate the forces necessary to unfold and refold individual molecules in the membrane149–151 and to determine the surface charge and surface potential of the crystals.152–156 In addition, variations occurred in tip-sample interactions between the cytoplasmic side and the extracellular side of the membrane, with the cytoplasmic side having an apparent dome-like topography as a result of a strong tip-surface interaction with a long delay length.157 For a more in-depth look, Engel and Gaub have provided an excellent review on both the structural and the mechanical characterization of these membranes.142
Recoverin.
AFM force measurements were used in the study of recoverin. Recoverin is a Ca2+-binding protein found in the photoreceptors of the eye that plays a role in the adaptation of the eye after exposure to light. Binding of Ca2+ to the recoverin leads to a change in orientation of the myristoyl adduct and is, therefore, termed a Ca2+-myristoyl switch. The interactions between recoverin, which can be myristoylated at the N-terminal, and a lipid bilayer were recorded in the presence and absence of Ca2+.75 AFM showed that when Ca2+ was present, an adhesive force of 48 pN was measured between recoverin and the bilayers, but no binding was observed in the absence of this ion or with nonmyristoylated recoverin. The results from this study reveal that the binding of recoverin to the membrane is controlled by the myristoyl group.
Bruch's Membrane.
Both topographic imaging and force measurements have been used to characterize Bruch's membrane.158–160 In one study, a topographic image of the collagen fibers on the surface of Bruch's membrane was acquired. The adsorption of a collagen-binding peptide to this surface was also investigated with AFM, revealing that the peptide was bound to the groove of the collagen fiber.159 The ability to modify the surface of Bruch's membrane and thereby aid the attachment of retinal pigment epithelial cells is critical in the treatment of age-related macular degeneration.
AFM force spectroscopy with force mapping was also used to further characterize Bruch's membrane.160 Although both the structural and the chemical changes in the collagen have been investigated as they relate to the disease state, this study examined the adhesive properties of the collagen surface. AFM tips were modified with -COOH, -OH, -CH3, and -NH2 to map changes in adhesion across the membrane. With single-tip functionality the force maps reveal differences in adhesion across the surface that has been attributed to the arrangement of the collagen fibers. Although the statistical significance between measurements is questionable, the authors report that the highest mean adhesion was observed with the -COOH and -NH2 functionalized tips, attributed to the presence of hydrogen bonding and electrostatic interactions, respectively.160
Retinal Cells.
AFM force maps were also used to characterize the mechanical properties of human retinal pigment epithelium melanosomes from a 14-year-old donor and from a 76-year-old donor to evaluate potential age-related changes.72 These studies revealed that though the average Young's moduli of both sets of melanosomes were similar (12 and 16 MPa), the distribution of the modulus values was narrower for the 14-year-old samples. The modulus of the younger sample ranged from 5 MPa to 38 MPa, with the largest percentage of the data between 7 and 15 kPa. The modulus range from the older sample was similar, but with a more even distribution of the data between 5 MPa and 27 MPa. These modulus values are much larger than those typically observed for cells, suggesting a high packing density for the melanosomes. In addition, the older sample had a larger percentage of adhesive sites, as observed in the force curves. The adhesion is believed to be due to the presence of lipofuscin on the surface, with its presence confirmed with photoelectron emission spectroscopy. The increased presence of lipofuscin on the older sample may account for some of the age-related changes in the adsorption, fluorescence, and reactivity of the melanosomes.
As with the cornea, understanding the behavior of retinal cells on synthetic surfaces is critical for tissue engineering applications. Although cell attachment and proliferation on the synthetic surfaces can be monitored with optical microscopy, AFM can be used to quantitatively determine the nanoscale roughness of the surface. As previously mentioned, it is known that the biophysical properties of a substrate can have a profound effect on cell behavior.130–133 Changes in topography can be visualized with SEM, but AFM can easily provide quantitative roughness data. In particular, AFM, along with other complementary techniques, has been used to characterize the surfaces of polyhydroxymethylsiloxane and poly(hydroxybutyrate-co-hydroxyvalerate) substrates before and after surface treatments, including plasma treatments and ion irradiation, as substrates for bovine retinal cells (pericytes) and the retinal pigment epithelial cell line (D407), respectively.161,162
Inner Limiting Membrane.
The mechanical properties of the chick and mouse retinal inner limiting membrane (ILM) during development have been determined with AFM. An increase from 0.95 MPa to 3.30 MPa was reported for chick ILM between embryonic days 4 and 9.163 A similar increase was observed for the embryonic and adult mouse ILM, increasing from 3.81 MPa to 4.07 MPa. There was also an increase in the thickness of the chick ILM, from 137 nm on day 5 to 402 nm on day 9. The changes suggest that the basement membrane undergoes significant structural changes during development.
Conclusions
Although AFM is underutilized in vision research, many questions in vision science can be addressed by use of this technique. The ability of the AFM to provide high-resolution images and to sense small forces in the sample's native environment make this technique invaluable in the characterization of biological materials. Currently, the AFM has been used in vision research to determine the function of proteins within a cell membrane with high-resolution imaging, to explore and quantify ligand-receptor interactions, to characterize how nanoscale topography affects cellular behaviors, to determine the mechanical properties of tissues and cells in their native environment, and to help understand how a change in physical properties correlates with disease state. The AFM can be used alone or can be combined with other optical and spectroscopic techniques to provide complementary information, creating an even more powerful tool. The application of AFM will benefit evolving programs in cell, stem cell, and tissue engineering, with application to vision science.
Footnotes
Supported by National Eye Institute Grants R01EY016134 (CJM), R01EY017367 (PFN), and R01EY019475 (PR), and NEI-IPA (PR).
Disclosure: J.A. Last, None; P. Russell, None; P.F. Nealey, None; C.J. Murphy, None
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