## AS3600 Torsion

## AS3600 Torsion

(OP)

All,

When have you guys ever reduced Vuc to 0 by adopting the following clause?

My situation: compatibility torsion on an internal T beam, from elastic uncracked analysis, is higher than 0.25PhiTuc and thus requires transverse steel to resist this torsion.

Now this torsion could potentially cause cracks (45 deg to long. axis) in the compression zone of the section and thus why I'm wondering whether to ignore the concrete contribution in shear?

Ignoring this moment and assuming cracking/redistribution of load to the adjacent slabs has occurred also leads me to believe that Vuc should be 0.

When have you guys ever reduced Vuc to 0 by adopting the following clause?

My situation: compatibility torsion on an internal T beam, from elastic uncracked analysis, is higher than 0.25PhiTuc and thus requires transverse steel to resist this torsion.

Now this torsion could potentially cause cracks (45 deg to long. axis) in the compression zone of the section and thus why I'm wondering whether to ignore the concrete contribution in shear?

Ignoring this moment and assuming cracking/redistribution of load to the adjacent slabs has occurred also leads me to believe that Vuc should be 0.

## RE: AS3600 Torsion

## RE: AS3600 Torsion

doublethe shear density (Asv/s) required as opposed to the converting the torsion moment into a shear across the web of the beam.In a 2400 x 500 beam, the total loss of Vuc is very significant. My engineering judgement (very green) tells me this beam does not need 6 legs of N12 @ 100 c/c.

## RE: AS3600 Torsion

## RE: AS3600 Torsion

## RE: AS3600 Torsion

## RE: AS3600 Torsion

## RE: AS3600 Torsion

It's just when RAM sees torsion greater than min reo it automatically takes Vuc = 0. I emailed one of the senior directors who looks after Concept and he explained it quite well.

I'm assuming the transverse shear leg spacing rule of D or 600 won't apply to the torsion clauses, as the outer "loop" will do all the work. Thoughts? Providing 6 legs every 300mm seems overkill.

Just for completeness the beam in question is shown below.

## RE: AS3600 Torsion

Hi Trent,

The “as shear” option assumes that the torsion is resisted by a linearly-varying vertical shear across the shear core.

For a rectangular beam with linearly-varying bending stress, the section modulus used to calculate the bending stress is bh^2/6; similarly for linearly varying vertical shear stress across a rectangular shear core, the “torsion section modulus” is b^2h/6. That is where the “6” comes from.

In “as shear” the peak torsion shear stress is added to the standard shear stress to determine a total shear stress “demand”, which is then applied to the entire shear core to become a shear force demand. I hope you can see how this represents a conservative mechanism to transfer the torsion. The primary caution I should note about this method is that it implicitly assumes you have 2-legged links (if any links) with the legs near the beam faces (so there can be a shear couple with shear up on one face and down on the other).

Regarding the closer spacing of links when using “as beam” torsion design – I assume this is due to minimum spacing criteria and not strength.

I suggest you look at the situation to determine what the actual beam behavior is. For example, if you have a beam that is supported by a column that is not at the beam center, you are always going to get high “torsion” (relative to the beam centroid) near the column, although the stresses in the beam are primarily (eccentric) shear.

One other item to note – have you tried releasing the torsion stiffness in the beams? (you will still get some torsional stiffness because of the vertical stiffness). A standard approach for “compatibility” torsion is to release the torsion stiffness and use minimum torsion links.

Hope this helps.

-Allan

Allan Bommer, PE, FACI

Senior Director, Product Engineering

## RE: AS3600 Torsion

## RE: AS3600 Torsion

What's your take on this...

I'm assuming the transverse shear leg spacing rule of D or 600 won't apply to the torsion clauses, as the outer "loop" will do all the work. Thoughts? Providing 6 legs every 300mm seems overkill. IS there any chance for me to curtail down the number of legs needed throughout the length of the beam?