Hi Ester
I plan to dive into your code example next. There is another jump in
complexity when you fold in the biphasic aspects of the tissue. As someone
coming from the comparatively simpler materials, I am used to thinking of
everything in terms of displacements. I know when you start dealing
Hi Matt,
Maybe the nonlinear poro-viscoelastic code Jean-Paul and I contributed to
the Code Gallery may help you decide whether adding another phase would be
feasible for your application. Our formulation models a biphasic material
that consists in a nonlinear (finite-strain) viscoelastic
On 10/5/22 07:30, Matthew Rich wrote:
I am trying to understand the process so I could potentially extend this
formulation for biphasic materials. The way it handles incompressibility is
perfect for high water content tissues. My concern revolves around adding
another phase and explicitly
This was very helpful!
I am trying to understand the process so I could potentially extend this
formulation for biphasic materials. The way it handles incompressibility is
perfect for high water content tissues. My concern revolves around adding
another phase and explicitly solving for the fluid
Hi Matthew,
I'm glad that you find step-44 to be a useful tutorial! Let me try to
answer your questions directly.
/My first question deals with the statement "The Euler-Lagrange
equations corresponding to the residual"/
/
/
/Directly above this sentence is the residual, whose
Hi,
Step-44 has a lot going on and really sets you up to tackle a variety of
real world problems. There is a significant jump in complexity between this
tutorial and steps 8,17 & 18.
I have been reading the references and I am about there but need few
clarifications for why things are the
