Isotropic and kinematic ahrdening(metals)

In summary, kinematic hardening is a more accurate and sophisticated model of plasticity in metals that takes into account the reversible behavior of the material, specifically the Bauschinger effect.
  • #1
shalini.singh
2
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I've been trying to figure out difference between isotropic and kinematic hardening (modeling plasticity in metals).

As I see,kinematic hardening can model reversible nbehaviour of metals (Bauschinger effect).

In isotropic hardening, the yield surface increase in size, but remain the same shape, as a result of plastic straining.

That is, if the yield surface is represented by a cylinder of radius "A" then an increase in the radius denotes an increase in the yield stress as a result of plastic straining.

However,this cannot capture Bauschinger effect as when unloaded and reloaded in compression (if earlier was loaded in tension) there is no sign of reduction in palstic limit.

As I see, in kinematic hardening there the yield surface translates from its original position (thus there being a change in center of cylinder) which makes the difference.

Can anyone explain this more clearly (or correct me)-with a physical intuition?
 
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  • #2
Kinematic hardening is a more sophisticated model of plasticity in metals that takes into account the reversible behavior of metals. This reversible behavior is known as the Bauschinger effect, which is caused by a combination of strain hardening and strain softening due to the microstructure of the material. In kinematic hardening, the yield surface is shifted (translated) from its original position as a result of plastic straining. This shift in the yield surface results in a change in the center of the cylinder, as well as an increase in the radius. This shift in the yield surface allows for an increase in the yield stress when the material is reloaded in compression after being loaded in tension. This captures the Bauschinger effect, as the yield stress does not decrease after an unloading/reloading cycle. In contrast, isotropic hardening does not capture the Bauschinger effect, as the yield surface only increases in size, but remains the same shape. Thus, when the material is unloaded and then reloaded in compression, there is no increase in the yield stress, which does not match the behavior of real metals.
 

FAQ: Isotropic and kinematic ahrdening(metals)

What is the difference between isotropic and kinematic hardening in metals?

Isotropic hardening refers to the phenomenon where the yield strength of a material increases uniformly in all directions under plastic deformation, while kinematic hardening refers to the increase in yield strength in only one direction due to plastic deformation. In other words, isotropic hardening affects the material's entire yield surface, while kinematic hardening only affects a specific portion of the yield surface.

How does isotropic hardening occur in metals?

Isotropic hardening occurs in metals when the dislocations within the material interact with each other and become tangled, creating obstacles for further dislocation movement. This leads to an increase in yield strength and hardness of the material.

What are the main factors that influence isotropic and kinematic hardening in metals?

The main factors that influence isotropic and kinematic hardening in metals include the material's composition, microstructure, and processing conditions. These factors can affect the dislocation density and distribution, which in turn, affects the material's hardening behavior.

How does the strain path affect isotropic and kinematic hardening in metals?

The strain path, or the direction and magnitude of deformation, can significantly influence the behavior of isotropic and kinematic hardening in metals. Different strain paths can result in different dislocation arrangements and distributions, leading to varying levels of isotropic and kinematic hardening in the material.

What are the practical applications of isotropic and kinematic hardening in metals?

Isotropic and kinematic hardening play a crucial role in the design and manufacturing of metal components, as they can improve the material's strength, ductility, and fatigue resistance. They are also essential in predicting and modeling the behavior of metals under different loading conditions, which is crucial in industries such as aerospace, automotive, and construction.

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