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Statements
π
z
=
z
β’
(
z
-
1
)
β’
(
z
-
a
)
β’
(
β
2
/
β
β‘
z
2
)
+
(
Ξ³
β’
(
z
-
1
)
β’
(
z
-
a
)
+
Ξ΄
β’
z
β’
(
z
-
a
)
+
Ο΅
β’
z
β’
(
z
-
1
)
)
β’
(
β
/
β
β‘
z
)
+
Ξ±
β’
Ξ²
β’
z
.
subscript
π
π§
π§
π§
1
π§
π
partial-derivative
π§
2
πΎ
π§
1
π§
π
πΏ
π§
π§
π
italic-Ο΅
π§
π§
1
partial-derivative
π§
πΌ
π½
π§
{\displaystyle{\displaystyle\mathcal{D}_{z}=z(z-1)(z-a)(\ifrac{{\partial}^{2}}%
{{\partial z}^{2}})+\left(\gamma(z-1)(z-a)+\delta z(z-a)+\epsilon z(z-1)\right%
)(\ifrac{\partial}{\partial z})+\alpha\beta z.}}
β
β‘
f
β
β‘
x
partial-derivative
π
π₯
{\displaystyle{\displaystyle\frac{\partial\NVar{f}}{\partial\NVar{x}}}}
β
β‘
x
π₯
{\displaystyle{\displaystyle\partial\NVar{x}}}
z
π§
{\displaystyle{\displaystyle z}}
Ξ³
πΎ
{\displaystyle{\displaystyle\gamma}}
Ξ΄
πΏ
{\displaystyle{\displaystyle\delta}}
Ο΅
italic-Ο΅
{\displaystyle{\displaystyle\epsilon}}
a
π
{\displaystyle{\displaystyle a}}
Ξ±
πΌ
{\displaystyle{\displaystyle\alpha}}
Ξ²
π½
{\displaystyle{\displaystyle\beta}}
Identifiers
