Reduction of area with the elastic deformation?

AI Thread Summary
Elastic deformation can lead to a reduction of area due to the material's response to tensile stress, as described by Poisson's ratio. When a ductile material is stretched, it experiences recoverable deformation up to the elastic limit, where no permanent line defects occur. The discussion highlights that while isotropic materials follow a simpler model with two parameters, anisotropic materials involve more complex interactions. Understanding the relationship between elastic deformation and area reduction requires knowledge of both basic physics and metallurgy. Overall, the interplay between these factors is crucial for comprehending material behavior under stress.
phydis
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In the tensile test practical for ductile materials, up to the elastic limit, the deformation is recoverable (no line defects).

My question is can there be a reduction of area with the elastic deformation?

If yes, how it happens?

I'm a beginner. Thank you!
 
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phydis said:
In the tensile test practical for ductile materials, up to the elastic limit, the deformation is recoverable (no line defects).

Yes.

My question is can there be a reduction of area with the elastic deformation?
Yes. Look up "Poisson's ratio".

If yes, how it happens?
What sort of answer do you want? Poisson's ratio described what happens, for isotropic materials. For anisotropic materials the concept is similar but there can be up to 21 different parameters rather than just 2 (Young's modulus and Poisson's ratio).

Or do you you want an answer in terms of metallurgy, or basic physics?
 
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I can describe what happens in plastic deformation using line defects. And I need a that level explanation for elastic deformation and reduction of area.
 
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