Практикум по методам оптимизации. Компьютерный курс. Семушин И.В. - 85 стр.

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(1) D
1
ks
j = 1, 2, . . . , m β
+
kj
= β
kj
/a
0
ks
.
(2) (T
c
ks
)
1
i = 1, 2, . . . , m, i 6= k j = 1, 2, . . . , m
β
+
ij
= β
ij
a
0
is
β
+
kj
.
+ B
1
a
0
ks
k s A a
0
is
a
0
s
.
a
0
s
a
0
s
= B
1
a
s
,
B
1
= B
1
t
.
A
0
= B
1
R
π
T
= c
T
B
B
1
,
A, B,
c
T
B
x
B
.
+
(π
+
)
T
= (c
+
B
)
T
(B
+
)
1
.
j (π
+
)
T
(B
+
)
1
π
+
j
(1)
=
m
P
i=1
c
NB
+
(i)
β
+
ij
(2)
=
m
P
i
=1
,
(
i
6
=
k
)
c
NB
+
(i)
β
+
ij
c
NB
+
(k)
β
+
kj
=
(3)
=
m
P
i=1,(i6=k)
c
NB
+
(i)
(β
ij
a
0
is
β
+
kj
) c
NB
+
(k)
β
+
kj
=
(4)
=
m
P
i=1
c
NB(i)
(
β
ij
a
0
is
β
+
kj
)
c
NB
+
(k)
β
+
kj
=
(5)
=
m
P
i=1
c
NB
(
i)
β
ij
+
m
P
i=1
c
NB(i)
a
0
is
β
+
kj
c
NB
+
(k)
β
+
kj
=