Chapter 6: Plastic Deformation in Metals Flashcards

1
Q

Shear stress for slip in pure, close-packed metals

A

1MPa

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2
Q

How is plastic deformation produced?

A

Relative motion of one part of material against another

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3
Q

Why is yield stress so high in metals?

A

Formation and motion of dislocations due to shear stress.

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4
Q

Schmid’s law for slip (resolved shear stress)

A

𝜏R = σcosλcosΦ
σ = applied tensile stress
λ = angle between the slip direction and the stress axis Φ = angle between the normal to the slip plane and stress axis

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5
Q

Critical resolved shear stress

A

Shear stress required to cause a dislocation to move in a pure single crystal of a metal. Maximum at 45°

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6
Q

Relationship of plane roughness to motion

A

As the planar density decreases, resistance to motion in shear increases

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7
Q

How many slip systems for good ductility?

A

5

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8
Q

Number of slip systems in BCC

A

12

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9
Q

Number of slip systems in FCC

A

12

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10
Q

Number of slip systems in HCP

A

3

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11
Q

What does strengthening do?

A

Reduce plastic deformation

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12
Q

Grain boundary strengthening

A

Strengthening materials by decreasing their average crystal (grain) size. Described by the Hall-Petch equation.

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13
Q

Hall-Petch equation

A

σys = σ0 + kd^(-1/2)
σ0 = 3𝜏
k = Hall-Petch coefficient (MNm^(-3/2))
d = grain size (m)

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14
Q

Solid solution strengthening

A

Strengthening a metal by adding solutes of different size and them on the lattice (substitutional solid solution) or between the lattice points (interstitial solid solution) to achieve strengthening through interaction with defects (such as dislocations).

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15
Q

Solid solution strengthening equation

A

𝜏ys = 𝜏0 + βGsqrt(c)
β = property of the solvent/solute combination
c = concentration of solute

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16
Q

Strain/work/cold hardening

A

Permanent deformation to increase the strength of the metal

17
Q

Processing methods to strain harden a metal (4)

A
  1. Forging (molding)
  2. Rolling
  3. Drawing
  4. Extrusion
18
Q

Dislocation density and intersections equation

A

𝜏ys = 𝜏0 + αGbsqrt(p)
b = Burger’s vector of a dislocation (m)
p = dislocation density (m/m^3)

19
Q

Precipitation hardening

A

Strengthening a metal by growing precipitates or adding small and hard (strong) precipitates.

20
Q

Precipitates vs dispersoids strengthening

A

Precipitates: grown in situ, shearable when small Dispersoids or particles: added, not shearable