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Digital Library of Mathematical Functions ID
3.7.E12
π
=
[
b
1
β’
(
Ο
0
,
z
0
)
,
b
2
β’
(
Ο
0
,
z
0
)
,
b
1
β’
(
Ο
1
,
z
1
)
,
b
2
β’
(
Ο
1
,
z
1
)
,
β¦
,
b
1
β’
(
Ο
P
-
1
,
z
P
-
1
)
,
b
2
β’
(
Ο
P
-
1
,
z
P
-
1
)
]
T
.
π
superscript
subscript
π
1
subscript
π
0
subscript
π§
0
subscript
π
2
subscript
π
0
subscript
π§
0
subscript
π
1
subscript
π
1
subscript
π§
1
subscript
π
2
subscript
π
1
subscript
π§
1
β¦
subscript
π
1
subscript
π
π
1
subscript
π§
π
1
subscript
π
2
subscript
π
π
1
subscript
π§
π
1
T
{\displaystyle{\displaystyle\mathbf{b}=\left[b_{1}(\tau_{0},z_{0}),b_{2}(\tau_% {0},z_{0}),b_{1}(\tau_{1},z_{1}),b_{2}(\tau_{1},z_{1}),\ldots,b_{1}(\tau_{P-1}% ,z_{P-1}),b_{2}(\tau_{P-1},z_{P-1})\right]^{\rm T}.}}
Constraint(s)
Symbols List
(
a
,
b
)
π
π
{\displaystyle{\displaystyle(\NVar{a},\NVar{b})}}
:
Ο
j
subscript
π
π
{\displaystyle{\displaystyle\tau_{j}}}
:
P
π
{\displaystyle{\displaystyle P}}
: partitioning point
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