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m 2 45 -slanted slit defect. ( b ) Inverted current density,
calculated from the MFM measurement in ( a ). From left to right , the panels correspond to the
AFM topography of the sample, the parallel current density component, the perpendicular current
density component, and the total current density. In the image of J total , the color scale was chosen
so that the brightest color corresponds to 3.9, the darkest to 0 (in units of current density that
have been normalized to the reference current density far from the slit); the scale for the vertical
component J y
Fig. 5.11 ( a )MFMimageof(1
×
9)
μ
J par is similar (since to lowest order, the current flow is parallel to the line); the
scale for the horizontal component J perp = J x is such that the brightest (darkest) color corresponds
to 1.6 ( 1 . 6). Since the raw MFM data is normalized to the signal from a uniform reference
region far from the defect, the inversion is composed of relative values (that can be scaled by the
known current density in the reference region, if so desired). ( c ) Topography of the slit defect.
( d ) Finite-element calculation of the expected current density, based on the topography in ( c ). The
color scale of each panel is equivalent to that of the corresponding panel in the inversion of ( b ).
The maximum (normalized) calculated current density is 4.4
=
“true” signal would suggest that our results should be interpreted as a lower bound
of the extent of the current crowding behavior. Errors associated with imperfect
deconvolution will tend to make our results systematically low, but the
10% dis-
crepancy between the inversion and the calculation for the slanted slit is also due
to the physical issues associated with a real sample. In particular, the “softer,” more
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