pydune.physics

Modules

pydune.physics.dune
pydune.physics.sedtransport
pydune.physics.turbulent_flow

Functions

A0_approx
Ax_geo	Calculate the hydrodynamic coefficient \(\mathcal{A}_{x}\) using the geometrical model:
Ay_geo	Calculate the hydrodynamic coefficient \(\mathcal{A}_{y}\) using the geometrical model:
B0_approx
Bx_geo	Calculate the hydrodynamic coefficient \(\mathcal{B}_{x}\) using the geometrical model:
By_geo	Calculate the hydrodynamic coefficient \(\mathcal{B}_{y}\) using the geometrical model:
basal_shear	Calculate the basal shear stress over a two dimensional sinusoidal topography for an arbitrary wind direction.
cosd	Cosine element-wise np.cos with an input in degree.
cubic_transport_law	Cubic transport law \(q_{\rm sat}/Q = \Omega \sqrt{\theta}(\theta - \theta_{\rm th})\), from Duràn et al. 2011.
mu	eta = k z, vertical coordinate [Adi.] eta_0 = k z0, hydrodynamic roughness [Adi.] Kappa, Von Karman constant (typically 0.4)
mu_prime	derivative of the ratio \(U(z)/u_{*}\) following the law of the wall:
quadratic_transport_law	Quadratic transport law \(q_{\rm sat}/Q = \Omega \sqrt{\theta_{\rm th}}(\theta - \theta_{\rm th})\), from Duràn et al. 2011.
quartic_transport_law	Quartic transport law \(q_{\rm sat}/Q = \frac{2\sqrt{\theta_{\rm th}}}{\kappa\mu}(\theta - \theta_{\rm th})\left[1 + \frac{C_{\rm M}}{\mu}(\theta - \theta_{\rm th})\right]\) from Pähtz et al. 2020.
sind	Trigonometric sine using np.sin, element-wise with an input in degree.
solve_turbulent_flow	This function solves the perturbation of the flow induced by a sinusoidal bottom in various configurations.