User login

Navigation

You are here

Adiabatic shear banding

D.Rittel's picture

The subject of adiabatic shear banding is quite classical and the main assumption is that it consists of  structural/mechanical instability in which the thermal softening effects play a dominant role in the generation of the band (Zener-Hollomon).

I would like to focus on the phase that precedes global failure, namely up to the peak stress or strain) at which the material starts to exhibit negative strain hardening.

The point is that the anticipated temperature rise which leads to softening is seldom measured and more often calculated by converting all of the mechanical work into heat, assuming a beta factor of Taylor to be equal to 1. This is fine except that many materials do not have such a high beta which is most often a function of the strain and the strain rate as well! Moreover, mny materials, e.g. titanium alloys, magnesium alloys, maraging steel, tungsten heavy alloys and others fail at overall low stress levels, which results in a very modest temperature rise, even if the mechanical properties are high (e.g. maraging steel). This casts a doubt on the role of homogeneous heating during the hardening phase.

In a couple of recent works, we proposed to consider the dynamic strain energy as a  potential factor, and showed it remains quite constant at failure, irrespective of the prior thermomechanical static history of the material. The advantage of this parameter is that it ties naturally to the dynamically stored energy of cold work which is the complementary part of the energy balance, once thermal effects are neglected.

More recently, we could identify dynamic recrystallization in a Ti6Al4V alloy that was only deformed to roughly 50% of its dynamic failure strain, at a stage where thermal effects are still surely negligible while the shear band has not developped at all yet. But most of all, this suggests that the stored energy can be iterpreted as the driving force for dynamic recrystallization, whose multiplication will eventually form the shear band. Note that dynamic recrystallization is universally (or almost) observed post-mortem in shear bands, and considered to result from the high temperature in the band. The recrystallized grains are soft and dislocation free.

 To summarize: It seems like adiabatic shear banding is the result of aphase-transformation like process, occurring during the hardening phase, without marked thermal coupling effects, whose ultimate result is a shear band.

The destabilizing factor here is a microstructural transformation resulting in local strain softening.

These results certainly call for a second look on the whole subject and I will be happy to receive comemnts and suggestions from the community.

Sincerely,

Dany 

 

D. Rittel, Z. G. Wang and M. Merzer, "Adiabatic shear failure and dynamic stored
energy of cold work", (2006), Physical Review Letters, 96(7),
075502:1-4 A. 

 

D. Rittel, P.
Landau and A. Venkert, (2008), “Dynamic recrystallization as a potential cause
for adiabatic shear failure”, Physical Review Letters, 101, 165501. 

AttachmentSize
PDF icon asb_prl.pdf250.42 KB
PDF icon drx_prl.pdf1.12 MB

Comments

i support you. 

Wang Zonggang

javad.kad's picture

As we consider this matter in modeling aspects, It needs some special strategy to model the phenomena.

let me divide the problem to two separate cases:
1- calculation of the peak stress or strain at which the material starts to exhibit negative strain hardening.
2- calculation of the mechanical work that is converted into heat.

my topic of discussion is about the first case. i.e. calculation of peak stress/strain before softening.

my way of calculation and  modeling is FEM. then it is possible to model the shear bands by different methods. if we consider imperfections or inhomogeneity in structure the local shear bands can be modeled. the modeling of shear bands can be carried out more exactly by considering the physically based constitutive equations for material.

but the question is:
"How to model the softening??"
Generally speaking, we may have  shear bands in different locations of material. these shear bands  do not  make a total continuous shear line necessarily. ( and it is not expected from physical viewpoint ). so we have to do 2 things:

1- have a law for the effective shear band (which cause tearing).
2- modeling of shear propagation. (I generate this word at the moment!) i.e. the  effective shear band will cause some imperfection and helps the creation of new shear band around itself.

as a result of these 2 consideration we can model the softening of material because of loading.

does this discussion come true from the view point of experiments??

Do you have any reference for these two problems. i.e. effective shear band & shear band propagation??

 

 

Subscribe to Comments for "Adiabatic shear banding"

Recent comments

More comments

Syndicate

Subscribe to Syndicate