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```math
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k_z = 0, \pm 1 \frac{2\pi}{L_z}, \pm 2 \frac{2\pi}{L_z}, \ldots , +(N_z-1) \frac{2\pi}{L_z}
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```
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For `NZ=1`, the code solves a 2D problem (there is only one mode in the z-direction, which reduces to 1). Note, however, that the 2D problem requires a different prescription for coupling constant regularization than the one implemented in the W-SLDA toolkit.
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For `NZ=1`, the code solves a 2D problem (there is only one mode in the z-direction, which reduces to 1). Note, however, that the 2D problem requires a different prescription for coupling constant regularization than the one implemented in the W-SLDA toolkit. See [here](Strict-2D-or-1D-mode) for more info about the strict 2D mode.
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## 1D codes: `xx-wslda-1d`
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| ... | ... | @@ -37,4 +37,4 @@ k_y = 0, \pm 1 \frac{2\pi}{L_y}, \pm 2 \frac{2\pi}{L_y}, \ldots , +(N_y-1) \frac |
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```math
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k_z = 0, \pm 1 \frac{2\pi}{L_z}, \pm 2 \frac{2\pi}{L_z}, \ldots , +(N_z-1) \frac{2\pi}{L_z}
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```
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For `NY=1` and `NZ=1`, the code solves a 1D problem. Note, however, that the 1D problem requires a different prescription for coupling constant regularization than the one implemented in the W-SLDA toolkit. |
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\ No newline at end of file |
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For `NY=1` and `NZ=1`, the code solves a 1D problem. Note, however, that the 1D problem requires a different prescription for coupling constant regularization than the one implemented in the W-SLDA toolkit. See [here](Strict-2D-or-1D-mode) for more info about the strict 1D mode. |
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