Image Processing Reference
In-Depth Information
ν
=
06
.,
ν
=
03
.,
ν
=
02
.,
ν
=
05
.
a
a
a
a
1
2
3
4
Then
1
/
λ
1
/
λ
4
4
(
)
w
(
)
w
j
j
μ λ
λ
GIFWA w
(,,
aaa
,
=− −
, )
a
1
1
,
11 1
−− −
(
1
ν
)
123
n
a
a
j
j
j
=
1
j
=
1
1101 10
−− ×−
(
.
202
)
.
(
.
4
203
)
.
×− ×−
( .) (
1 06 102
2 01
.
. )) ,
20412
. /
(
202
.
203
.
=
1 11106
− −−− ×−−
(( .))
(
1
(
103
. ))
× −− )
2 04 12
/
201
.
.
×−−
(( .))
1102 1105
(
(
. ))
= (. ,.
000
333
3959)
3.5.2 Generalized Intuitionistic Fuzzy Ordered
Weighted Averaging Operator
Similar to the generalized intuitionistic fuzzy ordered weighted averaging
(GIFOWA) operator and following a similar type of procedure as the fuzzy
ordered weighting operator, let a j
μν with ( j = 1, 2, 3, …, n ) be a collec-
tion of intuitionistic fuzzy values; then
= (,
)
a
a
j
j
(
)
1
/
λ
λ
λ
λ
λ
GIFOWA w
(,,
aaa
,
, )
a
=
wa wa wa
⊕ ⊕
wa
123
n
1
σ
()
1
2
σ
()
2
3
σ
()
3
nn
σ
(
)
1
/
λ
n
(
)
w
j
λ
=− −
1
1
μ
,
a
σ
()
j
j
=
1
1
/
λ
n
1
(
)
w
j
λ
(3.16)
11 11
−− −−
(
ν
)
a
j
σ
(()
j
=
where
w = ( w 1 , w 2 , …, w n ) T is an associated weight vector, and
1 and λ > 0
σ = (1, 2, 3, …, n ), and a σ( i ) is the j th largest value in the set ( a 1 , a 2 , …, a n ) such
that a σ( i ) a σ( i −1) .
n
w j
=
j
=
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