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and
⎧
⎨
2
S
1
S
1
−
1
e
−
(
|
y
|−
v
)
/
d
|
|
≥
v
n
˙
1
−
S
1
S
1
y
cot h
d
1
+
⊥
(
y
)
≈
.
(7
79)
2
⎩
S
1
S
1
1
−
1
sin h
d
y
d
n
−
S
1
S
1
+
|
y
| ≤
v,
¨
1
cos h
cot h
d
where
d
=
g
,
d
=
g
are adjustment distances for side and central segments
1
/
1
/
and
Z
N
=
Z
N
=−
n
=
o
h
2
.
These equations clearly demonstrate the key features of the
S
-effect in the three-
segment model.
The most pronounced
S
-effect is observed at the edges of the central segment:
i
o
h
,˙
n
=
¨
⎡
⎤
⎧
⎨
⎩
S
1
S
1
⎣
1
−
⎦
Z
N
1
−
S
1
S
1
|
y
| =
v
+
0
cot h
d
1
+
⎡
⎣
⎤
⎦
Z
⊥
(
±
v
)
≈
(7
.
80)
1
cot h
d
S
1
S
1
−
Z
N
1
−
S
1
|
y
| =
v
−
0
cot h
d
S
1
+
and
⎧
⎨
2
S
1
S
1
1
−
n
˙
1
−
S
1
S
1
|
y
| =
v
+
0
cot h
d
1
+
⊥
(
±
v
)
≈
(7
.
81)
1
cot h
d
2
⎩
S
1
S
1
−
n
¨
1
−
S
1
|
y
| =
v
−
0
.
cot h
d
S
1
+