File:Delta Calculation.png

${\displaystyle {\begin{aligned}&\mathrm {Each\ pixel\ of\ any\ image\ VS\ its\ neighbourhood:} \\&(9)\ \alpha _{i,j,i+k,j+z}={\frac {1}{M}}\cdot \sum _{m}^{M}{\bigl (}P(2)_{i,j}^{m}-P(2)_{i+k,j+z}^{m}{\bigl )}^{2};\\&\mathrm {Each\ neighbourhood\ of\ an\ image\ VS\ each\ neighbour\ of\ the\ other\ images:} \\&(10)\ \beta _{i,j,i+k,j+z}={\frac {2}{M\cdot (M-1)}}\cdot \sum _{n\neq }^{M-1}\sum _{m}^{M}{\bigl (}P(2)_{i+k,j+z}^{n}-P(2)_{i+k,j+z}^{m}{\bigl )}^{2};\\&\mathrm {Each\ central\ pixel\ of\ each\ image\ VS\ the\ neighbour\ of\ the\ other\ images:} \\\\&(11)\ \gamma _{i,j,i+k,j+z}={\sqrt[{2}]{{\frac {2}{M\cdot (M-1)}}\cdot \sum _{n\neq }^{M-1}\sum _{m}^{M}{\bigl (}P(2)_{i,j}^{n}-P(2)_{i+k,j+z}^{m}{\bigl )}^{2}}};\\&(12)\ \delta _{i,j,i+k,j+z}={\sqrt[{2}]{{\frac {2}{M\cdot (M-1)}}\cdot \sum _{n\neq }^{M-1}\sum _{m}^{M}{\bigl (}P(2)_{i+k,j+z}^{n}-P(2)_{i,j}^{m}{\bigl )}^{2}}};\\&(13)\ \varphi _{i,j,i+k,j+z}={\sqrt[{2}]{\alpha _{i,j,i+k,j+z}+\beta _{i,j,i+k,j+z}}};\\&(14)\ \phi _{i,j,i+k,j+z}=\gamma _{i,j,i+k,j+z}\cdot \delta _{i,j,i+k,j+z}.\\\end{aligned}}}$

In your article, replace the image with:

<math>\begin{align}
& \mathrm{Each\ pixel\ of\ any\ image\ VS\ its\ neighbourhood:} \\
& (9)\ \alpha_{i,j,i+k,j+z}=\frac{1}{M}\cdot\sum_{m}^M \bigl( P(2)^m_{i,j}-P(2)^m_{i+k,j+z}\bigl)^2; \\
& \mathrm{Each\ neighbourhood\ of\ an\ image\ VS\ each\ neighbour\ of\ the\ other\ images:} \\
& (10)\ \beta_{i,j,i+k,j+z}=\frac{2}{M\cdot (M-1)}\cdot \sum_{n\neq}^{M-1}\sum_{m}^M \bigl( P(2)^n_{i+k,j+z}-P(2)^m_{i+k,j+z}\bigl)^2; \\
& \mathrm{Each\ central\ pixel\ of\ each\ image\ VS\ the\ neighbour\ of\ the\ other\ images:} \\ \\
& (11)\ \gamma_{i,j,i+k,j+z}=\sqrt[2]{\frac{2}{M\cdot (M-1)}\cdot \sum_{n\neq}^{M-1}\sum_{m}^M \bigl( P(2)^n_{i,j}-P(2)^m_{i+k,j+z}\bigl)^2}; \\
& (12)\ \delta_{i,j,i+k,j+z}=\sqrt[2]{\frac{2}{M\cdot (M-1)}\cdot \sum_{n\neq}^{M-1}\sum_{m}^M \bigl( P(2)^n_{i+k,j+z}-P(2)^m_{i,j}\bigl)^2}; \\
& (13)\ \varphi_{i,j,i+k,j+z}=\sqrt[2]{\alpha_{i,j,i+k,j+z}+\beta_{i,j,i+k,j+z} }; \\
& (14)\ \phi_{i,j,i+k,j+z}=\gamma_{i,j,i+k,j+z}\cdot\delta_{i,j,i+k,j+z}. \\
\end{align}</math>

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