Help: Increased Lagrange algorithm with projection 
Author Message
 Help: Increased Lagrange algorithm with projection

Hi.  Could someone out there tell me what "Increased Lagrange algorithm with
projection" is, in the context of computational plasticity?  It could be the
alternative on the Newton method.  In the integration of the constitutive
equation, algorithm looks like this:

        \dot{\sigma}=D_{ep} \dot{\epsilon}
where $\dot{\epsilon}$ is NOT total strain increment, but rather
        \dot{\epsilon}={1 \over 2}(\dot e + D^{-1} \dot s)
and $\dot e$ is the total strain increment and $\dot s$ is the corresponding
predictor stress.

Any information is welcome.  

Thanks in advance.

Weiping Hu

Sat, 13 Jan 1996 12:33:28 GMT  
 [ 1 post ] 

 Relevant Pages 

1. Need map projection algorithms

2. Looking for map projection algorithms/code

3. LaGrange Polynomials -- Why use them?

4. Interactive Interpolating Lagrange curve

5. Help - is there any way of increasing the stack size in Smalltalk

6. real-accurate, numpy...increased precision help

7. Projection in Clarion

8. 3D->2D perspective projection

9. Orhogonal Projection

10. 3D rotation and projection in Assembler

11. Ada-based design analysis tool needed (SLOC projections)

12. parallel projection


Powered by phpBB® Forum Software