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update README with NEGF equations
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liborsold committed Apr 13, 2024
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where $f_i$ is the Fermi-Dirac distribution function for contact $i$.

The self-energies describing the phase and momentum relaxation are defined in terms of the *Green's function itself*. The relaxation strength is defined via the (scalar) coefficients $D_0^\text{phase}$ and $D_0^\text{phase-momentum}$, defining a "mask" matrix
The self-energies describing the **phase and phase-momentum relaxation** are defined in terms of the *Green's function itself*. The phase and phase-momentum relaxation *strength* is defined via the (scalar) coefficients $D_0^\text{phase}$ and $D_0^\text{phase-momentum}$, creating a "mask" matrix

$$
\mathbf{D} = D_0^\text{phase}
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\end{array}\right]
$$

used for an element-wise multiplication with the Green's function matrices
which is used for an element-wise multiplication of the Green's function matrices

$$
\begin{align}
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