Information Technology Reference
In-Depth Information
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
iσ
(
k
)
1
+
s
iσ
(
k
)
v
type
v
type
k
−
k
− M
T
(1
− x
iσ
(
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
iσ
(
k
)
1
+
c
iσ
(
k
)
v
type
v
type
k
−
k
−
M
C
(1
−
x
iσ
(
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)