NT-MDT Solver Next - Page 162

Solver NE
X
154
8. Launc
h
When the
measurem
e
Curves of
value to th
7.5.2.2.
Using the
amplitude.
The possi
b
mode whe
scanner z-
t
decrease i
s
Δ Amplitu
d
This assu
m
absolutely
X
T SPM. Inst
r
h
measure
m
measure
m
e
nt point.
A
display rel
a
e To value
Calib
r
measured
b
ility of su
c
n the prob
e
t
ube result
s
s
considere
d
d
e = Δ Hei
g
m
ption hol
d
rigid. In c
a
r
uction Man
u
m
ents by cli
c
m
ents com
p
A
typical pl
o
Fi
g
a
tions acqu
i
in forward
(
r
ation of
Ma
g(
Hei
g
c
h calibrati
e
starts “ta
p
s
in limitati
o
d
equal to t
h
g
ht.
d
s if the Q-
f
a
se of stan
d
u
al
c
king the b
u
p
lete, the
o
t of the Ma
g
. 7-143. Sp
e
i
red with th
e
(
red curve)
Cantile
v
th
)
curve
on is base
d
p
ping” the
s
o
n of the c
a
h
e scanner
e
f
actor of th
e
d
ard probes
u
tton
Viewing
A
g(
Z
)
relati
o
e
ctroscopy r
e
e
argument
and in bac
k
v
er Osci
ll
one can c
d
on the fo
l
s
ample sur
f
a
ntilever o
s
e
xtension (
Δ
e
system is
intended f
o
.
A
rea displ
a
o
n at a poin
t
e
sults
varying in
k
ward (blu
e
ll
ations
A
alibrate th
e
l
lowing as
s
f
ace any fu
r
s
cillations a
Δ
Height ):
sufficientl
y
o
r the semi
c
a
ys a plot
t
is shown i
n
the range
fr
e
curve) dir
e
A
mplitu
d
e
cantileve
s
umption. I
n
r
ther exten
s
mplitude.
T
y
high and
c
ontact mo
d
for the l
a
n
Fig. 7-14
3
fr
om the Fr
o
e
ctions.
d
e
r oscillati
o
n
semicont
a
s
ion of on
t
T
he amplit
u
(
the sampl
e
d
es with ri
g
a
st
3
.
o
m
o
ns
a
ct
t
he
u
de
(
1)
e
is
g
id