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l k
M T (1
z k )
OT k
u k + M T (1
z k )
k
K
(16)
s ik
60
hy ikh
( h +1) y ikh
k
K,i
V
\{
σ ( k )
}
(17)
h∈H
h∈H
OT k
60
hy σ ( k ) kh
( h +1) y σ ( k ) kh
k
K
(18)
h∈H
h∈H
y ikh
1
i
V,k
K
(19)
h∈H
y ikh
f ih
i
V,h
H
(20)
k∈K
s ik + S + s ij 1
+ s ij v type
v type
k
k
K,
k
M T (1
x ijk )
s jk
( i,j )
E
|
j
= σ ( k )
(21)
s ik + S + s ( k ) 1
+ s ( k ) v type
v type
k
k
− M T (1 − x ( k ) k ) ≤ OT k
i ∈ V,k ∈ K
(22)
g ikp ≤ n ip
i ∈ V,p ∈ P
(23)
k∈K
g ikp
n ip
i
V,p
P
(24)
k∈K
n ip
j :( j,i )
g ikp
x jik
i
V,k
K,p
P
(25)
E
n ip
j :( j,i ) ∈E
g ikp
x jik
i
V,k
K,p
P
(26)
q ikp + g jkp
g jkp
i
V,k
K,p
P,
M L (1
x ijk )
q jkp
j
V
\{
σ ( k )
}
(27)
q ikp + g jkp − g jkp
i ∈ V,k ∈ K,p ∈ P,
+ M L (1
x ijk )
q jkp
j
V
\{
σ ( k )
}
(28)
q ikp
o p
v top
k
+ v bel
k
i
V,k
K
(29)
p
P
v be k +
t∈T σ ( k ) ∩T e
q ikp
o p
c to t w kt
i
V,k
K
(30)
p∈P N
c ik + c ij 1
+ c ij v type
v type
k
k
M C (1
x ijk )
c jk
i
V,k
K,j
V
\{
σ ( k )
(31)
c ik + c ( k ) 1
+ c ( k ) v type
v type
k
k
M C (1
x ( k ) k )
c jk
i
V,k
K
(32)
w kt =0
k,t
|
σ ( k )
= σ ( t )
(33)
g σ ( k ) kp =0
k
K,p
P
(34)
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