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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 +
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