is there a way to retrieve the element jacobian matrix G of the transformation from local (u,v,w) to global (x,y,z) coordinates in a Pythonic way?
I would like to compute the forces via the direct virtual work approach on element level. Therefore, I need the determinant of the jacobian and the derivative of the jacobian along the direction s.
I would be glad about any hint!
the specialcf.JacobianMatrix(dim) gives the Jacobian matrix of the transformation to the physical elements.
Thank you for this hint!
I wonder, how I could manage to generate a CoefficientFunction which represents the derivative of the Jacobian along the direction s?
I think of finite differences and a mesh that is deformed conformly. But I could not manage to find a way how to work it out.
A neat solution would be to make use of the Differentiation of the CoefficientFunction (here the JacobianMatrix) with included parameter s. But I can’t see how the virtual mesh deformation could be realized using the parameter.