Scenario simulating an artificial tsunami in a "swimming pool".

The swimming pool has constant bathymetry of \( -100 m \) before the "earthquake" and a size of \( 10 \times 10 km \). The earthquake generates a displacement in a \( 1 \times 1 km \) square in the center of the the swimming pool. The displacement can be described via the function \( d(x, y) \):

\begin{align*} d(x, y) &= 5m \cdot d_x(x)d_y(y) \\ d_x(x) &= sin((\frac{x}{500m}+1) \cdot \pi) \\ d_y(y) &= -(\frac{y}{500m})^2+1 \end{align*}