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* Departamento de Física de la Materia Condensada, Facultad de Ciencias, Universidad Autónoma de Madrid, 28049, Madrid, Spain; and
Centro de Biología Molecular "Severo Ochoa" (UAM-CSIC), Facultad de Ciencias, Universidad Autónoma de Madrid, 28049, Madrid, Spain
Correspondence: Address reprint requests to Dr. Fernando Moreno-Herrero, Laboratorio Nuevas Microscopías, Facultad de Ciencias, C-III, 205, Universidad Autónoma de Madrid, 28049, Cantoblanco, Madrid, Spain. Tel.: +34-91-3974754; Fax: +34-91-3974754; E-mail: fernando.moreno{at}uam.es.
| ABSTRACT |
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| INTRODUCTION |
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Different analyses have been carried out to look for PHF structure. The structural characterization of PHF has improved during the last years thanks to the use of techniques such as x-ray diffraction (Wiesniewski et al., 1976
) and electron microscopy (Wischik et al., 1985
; Montejo de Garcini et al., 1988
; Appelt and Balin, 1993
; Ruben et al., 1999
). Atomic force microscopy (AFM) (Binnig et al., 1986
) uses a sharp tip at the end of a flexible cantilever to scan and sense the topography of a sample deposited on a flat surface. AFM was used to confirm the helical nature of PHF and to study its structure (Pollanen et al., 1994
, 1995
, 1997
; Ikonomovic et al., 1995
; Moreno-Herrero et al., 2001
). Pioneer AFM studies were carried out in air using contact mode AFM (Pollanen et al., 1994
; Ikonomovic et al., 1995
).
The high resolution and the possibility to study biological systems in their native environment has created an enormous expectation of AFM as an ideal tool for molecular biology (Bustamante et al., 1994
). AFM has been used, not only to visualize a wide variety of biological molecules (Bustamante et al., 1997
), but also to study the dynamics of proteins (Rief et al., 1997
; van Noort et al., 1998
); the conformational change of DNA in DNA-protein interactions (Rivetti et al., 1999
), and the evolution of complex processes such as transcription (Kasas et al., 1997
). However, to date AFM studies on Alzheimer PHF have been done in ambient air and therefore in nonphysiological conditions, and this has raised a main criticism on the published AFM paired helical filaments data.
In this work we present the first AFM images of PHF obtained in solution. AFM imaging in solution is difficult since tip-molecule interaction must be tuned to be weaker than molecule-substrate interaction. In liquids, van der Waals forces are screened and hence molecule-substrate interaction is extremely weak. For this reason, the AFM imaging technique must be chosen in such a way as to minimize intrusiveness. Data obtained in air and in solution have been compared to simulations done using two of the most extended models that attempt to explain the PHF structure: first, the model based on a single twisted ribbon, and second, the model proposed by Crowther and Wischik. From the analysis below we conclude that our AFM data fit better with the latter model.
| MATERIALS AND METHODS |
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AFM sample preparation
AFM imaging is very sensitive to the substrate where the biological specimen has to be immobilized. In this work we present data obtained with mica being the deposition substrate. Another important aspect of AFM operation is the interface between substrate and sample. In the case of ambient pressure air, PHF samples were prepared as described in Moreno-Herrero et al. (2001)
. Data presented in air were obtained using dynamic amplitude constant AFM (DAC-AFM). For the experiments performed in liquid environment, samples were prepared in a similar manner as for air but after a 5-min adsorption time, the mica was placed in a liquid cell and filled with 0.01 M phosphate buffered saline, pH 7.4 (PBS) (Sigma-Aldrich, Alcobendas, Spain). Molecules imaged in liquid were never allowed to dry. Data presented in liquid were obtained using jumping mode AFM (JM-AFM) as the imaging technique.
Dynamic amplitude constant AFM
DAC-AFM is characterized by a sinusoidal oscillation with a certain amplitude and a phase lag with respect to the external driving force. In topographic imaging, the amplitude of the oscillation is kept constant by adjusting tip-sample distance. The adjustments of the piezotube that holds the sample are correlated with the height of the particles and stored as height images. In phase imaging, the phase lag of the tip relative to the excitation signal is monitored and recorded while feedback keeps the amplitude at a fixed value. Best results on individual biomolecules in air have been obtained using DAC-AFM since it is possible to operate the microscope without contact between tip and sample (Luna et al., 1998
).
For DAC-AFM we have used Olympus type cantilevers with a force constant of 0.75 N/m and resonance frequency of 70 kHz (Olympus Optical, Tokyo, Japan).
Jumping mode AFM
JM-AFM (van der Werf et al., 1994
; Rosa-Zeise et al., 1997
; de Pablo et al., 1998
) works by measuring a sequence of force versus distance curves at each point of the sampled surface with a feedback time in between. First, the tip is in contact with the surface while the feedback is keeping the cantilever deflection at the set point. Then the feedback is turned off and the tip is vertically moved away from the surface. At maximum tip-sample separation, the tip is moved laterally to the next point avoiding lateral forces. Finally, the tip is brought again into contact with the surface.
For JM-AFM in liquid we have used Nanosensors cantilevers with a force constant of 0.02 N/m (Nanosensors, Wetzlar-Blankenfeld, Germany). A comparison between DAC-AFM and JM-AFM and a detailed description of the experimental conditions used in both imaging modes can be found in Moreno-Herrero et al. (2002)
.
| RESULTS |
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10 nm. Hence, a dilation phenomenon in the AFM images is often present when imaging biological samples.
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Jumping mode AFM of PHF in physiological conditions
The main drawback of the data reported in the previous section is that the structure of the PHF can be modified or distorted by the fact that images were obtained in an ambient air environment. In order to overcome this criticism we have performed similar experiments in physiological conditions.
We have first used DAC-AFM for imaging PHF in liquid. When DAC-AFM is used in liquids, the high viscosity of the medium dramatically reduces the quality factor of the cantilever (
5) with the consequent sensitivity lost. In addition, the resonance frequency of the cantilever is reduced by a factor of 3 since the effective mass of the cantilever increases due to drag of the liquid. Finally, van der Waals forces are screened by the surrounding ions so that operation in the noncontact regime in liquids is difficult, if not impossible. Contact between tip and sample often takes place in liquids when using DAC-AFM (Putman et al., 1994
). Therefore, soft materials can be modified by the tapping of the tip on the molecule. Indeed, PHF particles imaged using DAC-AFM in liquids showed progressive damage in consecutive images (data not shown). This is why we decided to use JM-AFM since in this mode the maximum applied force is well established and directly measured.
Here, we report the first AFM images of PHF obtained in liquid environment (Fig. 2). Fig. 2 i shows a typical set of PHF particles at different magnifications. Apparently, data obtained in solution are similar to data collected in air. A detailed analysis of one PHF particle is shown in Fig. 2 ii. Again, a left-handed helical structure is obtained with pitch varying from 65 nm to 80 nm, but in PBS buffer the average pitch is closer to 70 nm instead of the 75 nm obtained in air (Fig. 2 ii C). PHF structure, as imaged with the AFM, appears more compact in liquid than in air. However, there are slight but important differences comparing the data obtained in both environments. The main difference concerns the absolute values of height measured in PBS buffer. We measure an average height of 20 ± 1 nm at the top part and 15 ± 1 nm at the valley part (Fig. 2 ii, A and B). We attribute this difference to the full hydration of PHF in solution. In any helical structure, the maximum height coincides with the maximum width. The average measured height at the top part is in agreement with the maximum width from electron microscopy data reported by Crowther et al. (1991)
. Filaments with low marked periodicity, which can be considered SF, show an average height of 11 ± 2 nm.
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| DATA ANALYSIS, MODELS, AND SIMULATIONS |
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A simple way to describe a helical periodic structure is to repeat a two-dimensional architecture of H x W (height x width) while rotating it along the longitudinal direction Z. The helical structure generated by performing this operation will have an oscillating height varying between H and H/2 + W/2. We can use the experimental data to find the best values of H and W that generate a model which fits with the data. For this purpose we must use the images obtained under physiological conditions. These data lead to H = 20 nm and W = 10 nm since the measured height at valley areas is 15 nm. From these numbers we can build up the two models that are under discussion.
Fig. 3 A shows the TR model with these parameters. Fig. 3 B shows the CW model with D (diameter of the domain) = W/2. Topographic representation of these structures is shown in Fig. 3, C and D, as well as three-dimensional representations (see insets). According to these parameters, longitudinal profiles for both models are shown in Fig. 3, E and F.
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The next step is to introduce dehydration and deformation processes in the models (Fig. 4). Dehydration is easily implemented by reducing model dimensions by means of a reduction factor. Deformation of the filament is stronger in valley areas than in top areas. Thus, a reasonable way to simulate deformation is by subtracting a periodic function,
from the original structure.
Z is the amplitude of the deformation and
is the axial frequency of the PHF (
with
). The phase,
, is an adjustable parameter to have zero deformation at points of maximum height (top points). For the models presented in Fig. 4, dimensions have been reduced by 20% and
Z was adjusted to 2 nm. Fig. 4, A and B, shows, respectively, the modified TR model and CW model. Fig. 4, C and D, shows the corresponding longitudinal profiles.
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Fig. 5 i, AC, shows the simulations for the TR model in liquids with H = 20 nm and W = 10 nm. The model is presented in Fig. 5 i A; the AFM simulated image in Fig. 5 i B, and the experimental data in Fig. 5 i C. Tip dimensions were adjusted to obtain similar lateral profiles for the simulated and experimental images. This leads to a tip radius of 8 nm. The corresponding longitudinal profiles are shown below the topographic images. Simulations for the TR model in air are shown in Fig. 5 ii. For these simulations H = 16 nm, W = 8 nm, and
Z = 2 nm.
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| DISCUSSION |
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Direct comparison of data obtained in air and in liquids shows two major differences. First is the value of the averaged maximum height at the top and valley areas. We measure 16 nm at the top part in air and 20 nm in solution. At the valley part these values are 10 nm in air and 15 nm in liquid. These data suggest that JM-AFM is a nonintrusive AFM technique for imaging biomolecules in liquids and showing the native structure of PHF. The nonintrusive behavior of JM-AFM has been also demonstrated by imaging microtubules (de Pablo et al., 2003
) and DNA (Moreno-Herrero et al., 2003
) in solution.
The second important difference of the data obtained in solution with respect to the data measured in air is the ratio between top and valley heights. In air this ratio is
1.6 and in liquids
1.3. This suggests that the structure of the PHF is well preserved in liquids and not modified when imaged with the AFM. If the structure of the PHF is similar to a twisted ribbon, then the parts situated between two consecutive maximums would not make contact with the surface of mica where the molecule is adsorbed. This would explain the ratio between top and valley heights measured in PBS buffer. When imaging in air, electrostatic, capillary, and van der Waals forces strongly squeeze the molecule into the substrate modifying its structure. This deformation is dramatic in the valley parts since these areas are free standing in the air in a similar way as a bridge is held by two adjacent pillars. This deformation would explain the value of the top/valley height ratio in air. The fact that the measured pitch is less disperse in PBS buffer than in air also proves that deformation of the PHF due to surface forces is minimized in liquids.
From the data obtained in air and in liquid we have roughly constructed two of the most extended and discussed models that are under debate. First, the model based on a twisted ribbon and second, the model based on two coupled ribbons with two subunits and several domains. Both models are characterized by a height (H) and a width (W) dimension. The latter model is also characterized by the diameter (D) of the domain (Fig. 3). To elaborate and simulate a model that fits the experimental data obtained in air and in liquids is difficult. Dimensions of both models were adjusted from the data obtained in solution. In order to fit these models to the data obtained in air, two modifications were applied (Fig. 4). First, model dimensions were 20% reduced in order to simulate the effect of the absence of water that occurs in air. Second, we have simulated the deformation due to sample-surface interaction. This has been done by subtracting a periodic function from the data. Once the models for air and for liquids were established, AFM simulations were carried out by taking into account the effect of tip finite size.
At first glance, simulated images and experimental data obtained in both environments agree fairly well when using either of the presented models (Figs. 5 and 6). The helical structure and the heights at top and valley areas coincide in both the experimental and simulated images. However, although both models fit for the general shape of PHF, a detailed analysis of the data shows some differences. The direction of the helix (Fig. 6 ii) and the substructure detected in liquids (Fig. 7) are better predicted with the CW model than with the TR model. The dimensions of the CW model show a polymer with a maximum height of 20 nm and a thickness in the central part of 10 nm with a domain of 5 nm. Data obtained on SF in air and in buffer suggest that PHF and SF are related structural variants of the two coupled ribbons described in the CW model as described by Crowther (1991)
. The thin structure reported in air when using ultrasharp tips (Pollanen et al., 1994
; Moreno-Herrero et al., 2001
) would be also compatible with the CW model since this model has a relatively thick nucleus (composed of four domains) and a thin tail composed of one domain. The thickness of the polymer measured when using sharp tips is
5 nm, in good coincidence with the size of the domain. Ultrasharp tips could not be used in a liquid environment because of its relatively high force constant. The development of soft and sharp tips for imaging in liquid would be very helpful for this type of structural analysis.
In summary, we have used AFM to study PHF structure in ambient pressure air and in solution. The experiments in solution are especially relevant since molecular structure is only preserved in liquid environment. PHF imaging in solution is extremely difficult due to the small surface contact area of the molecules to the substrate. Only the JM-AFM method is successful in obtaining repetitive PHF images in liquid showing the native structure of the polymer. PHF particles imaged in solution show 1), larger absolute filament heights; and 2), a smaller top/valley height ratio than those particles imaged in air. The data have been compared to AFM simulated images of the TR model and of the CW model. A detailed analysis of the images shows that PHF structure is compatible with the model proposed by Crowther and Wischik consisting of two coupled ribbons with an overall height of 20 nm and a width of 10 nm.
| ACKNOWLEDGEMENTS |
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Submitted on June 11, 2003; accepted for publication September 17, 2003.
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