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Image
Contrast in Lateral Force Mode (LFM)
In
LFM images, the brighter regions correspond to a higher frictional
coefficient (for the forward scan direction). That is the first rule
of thumb. One can often intuitively interpret LFM results based on
this first rule. For the razor blade images, Example 1, we
know that teflon is the ultimate non-stick material. Thus, it makes
sense that the teflon is imaged darker in the LFM image because it
is less "sticky" than the stainless steel, even though it
is softer than metal.

Conversely,
in Example 2, the polymer coating on metal tubing has a
higher coefficient of friciton and so is brighter in the LFM image.
Given that these examples make sense, we can have confidence that
LFM will give us information on unknown samples. In Example 3,
a hair fiber is shown to have some hair-care products as residual
deposits. There is no reason to know which component has a higher
coefficient of friction - the hair or the hair product residue. The
LFM image shows that the residue has a lower frictional response
than the hair fiber, because the residue is darker.

The
main source of confusion in interpreting LFM images is separating
topographic artifacts from real frictional information. The
following schematic diagrams should help clarify how one can
understand the source of topographic artifact in LFM images and how
to distinguish this effect from useful frictional information. Figure
(a) is a schematic of the photodiode detector and indicates
lateral motion of the laser beam across the detector in response to
cantilever torque, and Figure (b) shows the corresponding
probe torque. This measurement of cantilever torque is the mechanism
for sensing a change in lateral forces using a scanning probe in
contact with the sample surface.

Thus,
it should be understood that image contrast is created with LFM
whether the cantilever undergoes torque as the probe tip abruptly
hits a topographic edge, or whether the cantilever torques in
response to a relative change in surface frictional properties
(which would make the tip undergo differential stick-slip motion
with the surface).
Figure
(c) shows the relative probe tip orientation on different
regions of a sample that has both a topographic up-step and a
compositional (and frictional) change within the step, relative to
outside the step. Figure (d) indicates the LFM line intensity
profile created by the scanning probe in relation to the features in
(c). Note, that the topographic step produces an asymmetric
pattern of very high and very low signal intensity, whereas, the
surface area inside the up-step has a uniformly higher intensity
relative to the region outside the step. It is those regions of
uniform contrast that represent useful frictional information.
Figure (e) shows a topographic downstep and (f) shows
the corresponding LFM line intensity pattern. In both cases (c)
& (e) the probe response to the area within the
topographic step is one of greater cantilever torque, and thus
indicates a higher degree of surface friction between the tip and
sample, relative to the area outside the step. In the line intensity
profiles of (d) and (f) the topographic edge effects
have a reversed intensity profile because the probe tip first hits
an up-slope in (d), whereas, a downslope is first hit in
(f).

Figures
(g) and (h) illustrate what is observed when a surface
particle is imaged with LFM. This example shows very well how an
asymmetric pattern dominates the image contrast. It is quite futile
to try and extract any useful frictional information about this
particle in relation to its surroundings, because the image contract
results almost solely from the effects of topography. Similarly, any
rough surface will be quite difficult to interpret with respect to
frictional information because of the dominance of topographic
edge-effects in the LFM image. Thus, the second rule of thumb: The
flatter the sample the better the LFM data.

| The
images at right are of a polymer film on metal tubing (as seen
on Example 2). There is a
particle in the center of a pore, resting on the bare metal
surface. The particle is a perfect example of LFM contrast
that is dominated solely by topography. It is strikingly
similar in appearance to the schematic diagrams in (g)
and (h). |
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