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Second partial derivative of $γ^o$ with respect to $τ$

Values for calculation

$n^o$
$J^o$
$τ$
$\text{Region}$

Calculation

Second partial derivative of $ γ^o $ with respect to $ τ $

$\text{if }\ \text{Region}= 2$
$\text{if }\ \text{Region}= 2$
Equations in LaTeX code
\text{if }\ \text{Region}= 2
$$γ^o_{ττ}=\sum_{i=1}^{9}{n^o[i]\cdot J^o[i]\cdot\left(J^o[i]-1\right)\cdot τ^{J^o[i]-2}}$$
$γ^o_{ττ}=\sum_{i=1}^{9}{n^o[i]\cdot J^o[i]\cdot\left(J^o[i]-1\right)\cdot τ^{J^o[i]-2}}$
Equations in LaTeX code
γ^o_{ττ}=\sum_{i=1}^{9}{n^o[i]\cdot J^o[i]\cdot\left(J^o[i]-1\right)\cdot τ^{J^o[i]-2}}
$\text{else if }\ \text{Region}= 5$
$\text{else if }\ \text{Region}= 5$
Equations in LaTeX code
\text{else if }\ \text{Region}= 5
$$γ^o_{ττ}=\sum_{i=1}^{6}{n^o[i]\cdot J^o[i]\cdot\left(J^o[i]-1\right)\cdot τ^{J^o[i]-2}}$$
$γ^o_{ττ}=\sum_{i=1}^{6}{n^o[i]\cdot J^o[i]\cdot\left(J^o[i]-1\right)\cdot τ^{J^o[i]-2}}$
Equations in LaTeX code
γ^o_{ττ}=\sum_{i=1}^{6}{n^o[i]\cdot J^o[i]\cdot\left(J^o[i]-1\right)\cdot τ^{J^o[i]-2}}
$\text{else}$
$\text{else}$
Equations in LaTeX code
\text{else}
$$γ^o_{ττ}=0$$
$γ^o_{ττ}=0$
Equations in LaTeX code
γ^o_{ττ}=0
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