On this page, you will find a few pre-computed, high-quality data sets for large cases. These were all generated with a number of modes $m = 10,000$ in both ASCII and binary formats.

CBC Spectrum

• $128^3$, $L = 9\times2\pi/100 \text{ m}$ – ASCII (53 MB) – Binary (23 MB)
• $256^3$, $L = 9\times2\pi/100\text{ m}$ – ASCII (422 MB) – Binary (184 MB)
• $362^3$, $L = 9\times2\pi/100\text{ m}$ (Fully resolved) – ASCII (1.2 GB) – Binary (520 MB)

von Karman Pao Spectrum

\begin{equation}
E(\kappa) = \alpha \frac{u’^2}{\kappa_\text{e}}\frac{ (\kappa/\kappa_\text{e})^4 }{\left[ 1 + (\kappa/\kappa_\text{e}) \right]^{17/6}}\exp{\left[ -2 \left(\frac{\kappa}{\kappa_\eta}\right)^2 \right]}
\end{equation}

$\alpha \approx 1.453$, $\epsilon \approx u’^3 / L$ with $u’ = 0.25$, $L \approx 0.746834/\kappa_\text{e}$, and $\kappa_\text{e} = 40$

• $128^3$, $L = 9\times2\pi/100\text{ m}$ – ASCII (53 MB) – Binary (23 MB)
• $256^3$, $L = 9\times2\pi/100\text{ m}$ – ASCII (422 MB) – Binary (184 MB)
• $512^3$, $L = 9\times2\pi/100\text{ m}$ – ASCII (3.5 GB) – Binary (1.5 GB)

Data Layout

Data is laid out in a flat pattern starting with the x, then y, and then z directions. The ASCII file looks like this:

FLAT
nx ny nz
value0
value1
...

where value0 corresponds to $(i,j,k) = (1, 0, 0)$, etc…

The Binary files contain the same layout except for the first two (descriptive) lines