The wave height is modelled by the equation:
\[ \eta = H \left[ \frac{1}{m} \left( 1 - \frac{E(m)}{K(m)} \right) - 1 + cn^2\left( 2 K(m) \frac{x - ct}{\lambda} \right) \right] \]
where:
| \( \lambda \) | = | wavelength |
| \( m \) | = | elliptic parameter that depends on the wave characteristic |
| \( K(m) \) | = | complete elliptic integral of the first kind |
| \( E(m) \) | = | complete elliptic integral of the second kind |
| \( cn \) | = | Jacobi's elliptic functions |
| \( c \) | = | wave celerity |
| \( H \) | = | wave height |
| \( t \) | = | time |
Inlet patch example
<patch>
{
alpha alpha.water;
waveModel cnoidal;
nPaddle 1;
waveHeight 0.1;
waveAngle 0.0;
rampTime 6.0;
activeAbsorption yes;
wavePeriod 4.0;
}
Source code:
References:
Tutorials:
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