@@ -105,48 +105,8 @@ def compute(self):
105105
106106class AverageSurfaceSpherical (AverageSurface ):
107107 """
108- Computes the average value of a field in a given volume
109- int(f ds) / int (1 * ds)
110- ds is the surface measure in cylindrical coordinates.
111- ds = r^2 sin(theta) dtheta dphi
112-
113- Args:
114- field (str, int): the field ("solute", 0, 1, "T", "retention")
115- surface (int): the surface id
116-
117- Attributes:
118- field (str, int): the field ("solute", 0, 1, "T", "retention")
119- surface (int): the surface id
120- title (str): the title of the derived quantity
121- show_units (bool): show the units in the title in the derived quantities
122- file
123- function (dolfin.function.function.Function): the solution function of
124- the field
125- r (ufl.indexed.Indexed): the radius of the sphere
126-
127- Notes:
128- Units are in H/m3 for hydrogen concentration and K for temperature
108+ Computes the average on a spherical "surface" in 1D.
109+ Behaves identically to `AverageSurface`.
129110 """
130111
131- def __init__ (self , field , surface ) -> None :
132- super ().__init__ (field = field , surface = surface )
133- self .r = None
134-
135- def compute (self ):
136-
137- if self .r is None :
138- mesh = (
139- self .function .function_space ().mesh ()
140- ) # get the mesh from the function
141- rthetaz = f .SpatialCoordinate (mesh ) # get the coordinates from the mesh
142- self .r = rthetaz [0 ] # only care about r here
143-
144- # dV_z = r dr dtheta , assuming axisymmetry dV_z = theta r dr
145- # dV_r = r dz dtheta , assuming axisymmetry dV_r = theta r dz
146- # in both cases the expression with self.dx is the same
147-
148- avg_surf = f .assemble (
149- self .function * self .r ** 2 * self .ds (self .surface )
150- ) / f .assemble (1 * self .r ** 2 * self .ds (self .surface ))
151-
152- return avg_surf
112+ pass
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