# "follower" \*transform

**URL:** <https://calculix.discourse.group/t/follower-transform/1337>\
**Category:** Uncategorized\
**Created:** [November 10, 2022, 4:34pm UTC](https://calculix.discourse.group/t/follower-transform/1337 "2022-11-10T16:34:15Z")\
**Posts on this page:** 3\
**Page:** 1

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**Author:** ![Disla](https://yyz2.discourse-cdn.com/free1/user_avatar/calculix.discourse.group/disla/32/3548_2.png) [@Disla](https://calculix.discourse.group/u/Disla)\
**Post date:** [November 10, 2022, 4:34pm UTC](https://calculix.discourse.group/t/follower-transform/1337/1 "2022-11-10T16:34:15Z")

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Hi,

¿Is there a way to update the local axis definition during a nonlinear analisys?

I mean to use points for the \*TRANSFORM definition that belong to the body and that can update according to the model behaviour . A follower local axis  
STEP  
…  
\*TRANSFORM,NSET=No1,TYPE=R (or (C) (inside de step to be able to update)  
x0.,y0.,z0.,X0.,Y0.,Z0. (Points defining the axis as node numbers not fixed coordinates.)  
Thank’s

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**Author:** ![Calc\_em](https://avatars.discourse-cdn.com/v4/letter/c/43a26b/32.png) [@Calc\_em](https://calculix.discourse.group/u/Calc_em)\
**Post date:** [November 10, 2022, 7:09pm UTC](https://calculix.discourse.group/t/follower-transform/1337/2 "2022-11-10T19:09:36Z")

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Even in Abaqus those local coordinate systems are fixed:

> The transformed coordinate system is always a set of fixed Cartesian axes at a node (even for cylindrical or spherical transforms). These transformed directions are fixed in space; the directions do not rotate as the node moves. Therefore, even in large-displacement analysis, the displacement components must always be given with respect to these fixed directions in space.

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<div class="post-metadata">

**Author:** ![Disla](https://yyz2.discourse-cdn.com/free1/user_avatar/calculix.discourse.group/disla/32/3548_2.png) [@Disla](https://calculix.discourse.group/u/Disla)\
**Post date:** [November 10, 2022, 7:32pm UTC](https://calculix.discourse.group/t/follower-transform/1337/3 "2022-11-10T19:32:23Z")

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😞. Oh. Well 🙅‍♂️  
Thanks
