Input variables used in Abaqus UMAT: STRAN, STRESS and DSTRAN
I wonder the mathematical expressions for the variables: STRAN, STRESS, and DSTRAN which are used in UMAT.
I wonder the mathematical expressions for the variables: STRAN, STRESS, and DSTRAN which are used in UMAT.
Most literatures on thermodynamics are written or started with the language of 'ideal gas'.
This confuses me a lot when I switch to consider solids. For example, the enthalpy of a system
is defined as H = U + P*V, where P is the pressure of the 'system'. This definition is found to be convenient
when dealing with gas. But in terms of solids, I really doubt if the 'pressure' is meaningful. The volume makes
sense but its relation with energy should be expressed in another way when we consider for example cold-
work.
Hi, guys,
Do some of you know how Periodical Boundary Condition is implemented in equilibrium equation while using FEM:
div{ C:sym[grad(u)] } = 0 ,where the displacement u is periodical.
Is there any (detailed) documentation about this stuff?
Thank you very much!
Hi,
Is there some fem code or software that can handle eigenstrain while solving equilibrium equation?
Thanks!
I am solving the advection equation which is hyperbolic. Some basic techniques (shown on the page http://www.cse.illinois.edu/iem/pde/discadvc/) are either of large oscillation or numerical diffusion.
I am striving to find a method without or with little of these problems. Or is there any post correction method to use?
Thank you all!
What is the best way to numerically solve the transport equation like(the least numerical diffusion phenomenon):
df/dt+v df/dx=0
Thank you
Two-point tensor appears in some of continnuum mechanics reference books.
1. In wikipedia, two-point tensor is interperated as:" Two-point tensors, or double vectors, are tensor-like quantities which ... "
2.Physically speaking, a tensor is a quantity that should not be changed by coordinate transformation while two-point tensor seems to have essential relationship with coordinates.
This is a basic question regard to elsticity fem.
How to compute traction boundary integration numerically in elasticity fem under general situation? That is:
\int_{\Gamma} [N][t] d\Gamma, here [N] is shape function and [t] is surface traction
My E-mail: shengxu.xia [at] yahoo.com
Thanks a lot
Is there any available fem source code for plasticity theory?
Thanks alot!
what are the books/papers that give the basic idea about dislocation-crystal plasticity theory?