flow 1.3.0
Kokkos cut-cell IBM incompressible Navier-Stokes solver + pnm pore extraction
Loading...
Searching...
No Matches
vof_capillary_references Namespace Reference

Functions

 wave_mode (k, nu, sigma=1.0, rho=1.0, H=None)
 
 drop_mode (n, R, nu, sigma=1.0, rho=1.0, dps=50)
 

Variables

int k = 2 * math.pi / nx
 
 s
 
 w0
 
 nu
 
 H
 
dict meas
 
dict m = meas[nu]
 
 eps = math.sqrt(nu / (w0 * 64))
 

Function Documentation

◆ wave_mode()

vof_capillary_references.wave_mode (   k,
  nu,
  sigma = 1.0,
  rho = 1.0,
  H = None 
)
Complex growth rate s (Re s < 0 decay, Im s frequency) of the two-fluid capillary wave.

Definition at line 40 of file vof_capillary_references.py.

◆ drop_mode()

vof_capillary_references.drop_mode (   n,
  R,
  nu,
  sigma = 1.0,
  rho = 1.0,
  dps = 50 
)
Complex growth rate s of mode n of a drop in an identical fluid; returns (s, w0_Lamb).

Definition at line 63 of file vof_capillary_references.py.

References U.

Variable Documentation

◆ k

vof_capillary_references.k = 2 * math.pi / nx

Definition at line 110 of file vof_capillary_references.py.

◆ s

vof_capillary_references.s

Definition at line 111 of file vof_capillary_references.py.

◆ w0

vof_capillary_references.w0

Definition at line 111 of file vof_capillary_references.py.

◆ nu

vof_capillary_references.nu

Definition at line 111 of file vof_capillary_references.py.

◆ H

vof_capillary_references.H

Definition at line 111 of file vof_capillary_references.py.

◆ meas

dict vof_capillary_references.meas
Initial value:
1= {0.02: (0.09010, 3.983e-3), 0.01: (0.09061, 2.300e-3), 0.005: (0.09072, 1.474e-3),
2 0.0025: (0.09075, 1.011e-3), 0.00125: (0.09066, 7.108e-4)}

Definition at line 116 of file vof_capillary_references.py.

◆ m

dict vof_capillary_references.m = meas[nu]

Definition at line 121 of file vof_capillary_references.py.

◆ eps

vof_capillary_references.eps = math.sqrt(nu / (w0 * 64))

Definition at line 122 of file vof_capillary_references.py.