Non constant boundary conditions - PDE modeler toolbox
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I am trying to implement a boundary condition that depends on the temperature gradient at a specific edge of a 2D cylindrical axisymmetric problem. To do so, I am defining a function that depends on @(location, state). The code is the following:
flux = @(location,state) ...
-k_evap(0,state).state.ur.*(location.y >= 0 & location.y <= l_evap & location.y >= (l_evap+l_adiab) & location.y <= (l_evap+l_adiab+l_cond)) + ...
-k_adiab(0,state).*state.ur.*(location.y > l_evap & location.y < (l_evap+l_adiab));
% Spatial BC
thermalBC(thermalModelHP_steady,'Edge',2, 'HeatFlux', 0); % Evaporator end plate - Na
thermalBC(thermalModelHP_steady,'Edge',1, 'HeatFlux', flux,...
'Vectorized', 'on'); % Na-wick interface
thermalBC(thermalModelHP_steady,'Edge',3, 'HeatFlux', 0); % Condenser end plate - Na
% thermalBC(thermalModelHP_steady,'Edge',4, 'HeatFlux', 0); % Symmetry (dudx = 0): not needed because the problem is specified as axisymmetric
However, I get the following error:
Dot indexing is not supported for variables of this type.
Someone knows why I get this error?
I defined other (material) properties that are temperature dependent in a similar way and their definition give me no problem... However this one does.
Thanks in advance!
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Answers (1)
Rangesh
on 2 Jan 2024
Hi Pierluigi,
I see you are encountering an issue related to "Dot indexing."
“Dot indexing” involves accessing data fields within a data type known as a “struct”. The “struct” array organizes related data using fields as data containers. Accessing a field is typically done using the dot notation in the form of “structName.fieldName”.
The error you are encountering usually indicates that the variable is not a struct, thus preventing access. It would be better to check the data type of the variable that is causing the error.
For more details, you can refer to the following documentation:
If this doesn't resolve the error, it would be beneficial to provide the complete code to better understand where the problem lies.
I hope this helps to address your concern.
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