L7- Point defects + dislocation density

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21 Terms

1
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Examples of point defects intrinsic

Intrinsic defects:

  • Vacancies

  • self-interstitials

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What are the ranges of defects and changes in microstructure plastic deformation produces?

  • point defects

  • changes in grain shape, orientation and/or distribution

  • increase in dislocation density

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Point defects in ionic crystals:

  • Frenkel defect

  • Schottky defect

  • occur in pairs in ionic materials to maintain charge neutrality

<ul><li><p>Frenkel defect</p></li><li><p>Schottky defect </p></li><li><p>occur in pairs in ionic materials to maintain charge neutrality</p></li></ul>
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Examples of point defects extrinsic

  • solid solution atoms

  •   substitution

  •   interstitial

    *point defects are associated with strain field

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Equation for equilibrium concentration of vacancies:

N = no. atoms

 neq = no. vacancies at equilibrium

 ΔH f= Energy of formation of 1 vacancy site

<p>N = no. atoms</p><p><span>&nbsp;</span><em><span>n<sub>eq</sub></span></em> = no. vacancies at equilibrium</p><p><span>&nbsp;ΔH <sub>f</sub></span>= Energy of formation of 1 vacancy site</p>
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Where can point defects be absorbed ?

  1. grain boundaries

  2. surfaces

  3. dislocations

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Point defect properties:

  • mobile, particularly interstitials

  • can also form aggregates in the case of vacancies these would result in voids

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Properties of substitutional solutes:

•low diffusivity, solute atoms fixed

•atoms randomly distributed

•dislocations sample solute atoms

•resistance to flow function of atom size mismatch + solute concentration

<p><span>•low diffusivity, solute atoms fixed</span></p><p><span>•atoms randomly distributed</span></p><p><span>•dislocations sample solute atoms</span></p><p><span>•resistance to flow function of atom size mismatch + solute concentration</span></p>
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Properties of interstitial solutes:

•high diffusivity, solute atoms concentrate

•segregate to  dislocations

•low concentration of solute has disproportionate effect in pinning dislocations

<p><span>•high diffusivity, solute atoms concentrate</span></p><p><span>•segregate to&nbsp; dislocations</span></p><p><span>•low concentration of solute has disproportionate effect in pinning dislocations</span></p>
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Effect of impurities on lattice :

  • generates σ by distorting lattice

  • σ creates barrier to dislocation motion

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What does strengthening due to substitutional solutes depend on?

  1. size difference between solute + matrix atoms

  2. solute concentration

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Substitutional solutes formulae

  • a – lattice parameter

    c – concentration

    θ– lattice mismatch

<ul><li><p><em><span>a</span></em><span> – lattice parameter</span></p><p><em><span>c</span></em><span> – concentration</span></p><p><span>θ</span><em><span>– lattice mismatch</span></em></p></li></ul>
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What does strengthening due to interstitial solutes depend on?

  1. tetragonal stress fields that inhibit the mobility of both edge and screw dislocations

  2. Segregation of solutes to dislocations

<ol><li><p><span>tetragonal stress fields that inhibit the mobility of both edge and screw dislocations</span></p></li><li><p><span>Segregation of solutes to dislocations</span></p></li></ol>
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Why do interstitial solutes have high diffusivity

  • Interstitial solutes, such as C, O, N, and H, have high diffusivity due to their small atomic mass and ability to occupy small gaps in the lattice.

  • solutes strengthen materials by segregating to dislocations, reducing energy by filling space in the tensile region, but needing stress to free the dislocation from the solute/ forcing it to diffuse with the solute atom.

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Disadv of work hardening as a strengthening mechanism:

  • loss in ductility

  • necking + loss of ability to resist cracking

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How to tell if an interaction is favourable ?

  • If dislocation burgers vector, b decreases

  • ⇒ decrease in E = ½ Gb2

  • so favourable (Frank’s Rule)

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Why do most materials work harden?

1.Dislocations are bound to encounter each other

2.These encounters produce sessile debris

3.This debris makes deformation harder

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<p>Stress to operate Frank Reed source</p>

Stress to operate Frank Reed source

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Force between screw dislocations

l = distance between 2 dislocations

<p>l = distance between 2 dislocations</p>
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Taylor’s model of dislocation hardening assumptions:

  • yield strength increases with increasing density of obstacles

  • density of obstacles increases with increasing dislocation density

  • dislocation density increases with plastic strain

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Taylor’s model equation:

x = glide distance / distance moved by dislocations

ρ = dislocation density

<p>x = glide distance / distance moved by dislocations</p><p><span>ρ = dislocation density </span></p><p></p>