Imperfections and slip / Annealing and cold work Flashcards
Identify the two types of atomic packing and what difference they have
- Non-dense, Random packing
- Dense, Ordered packing
Difference: Dense, orderly packed structures tend to have lower energies.
What are Crystalline materials
Crystalline materials have atoms packed in a periodic 3D array. This is typically found in metals, many ceramics and some polymers. Materials can also be semi-crystalline with a mixture of crystalline and amorphous phases.
What are Amorphous materials
Amorphous or Non-crystalline materials have atoms with no organised periodic packing. This typically occurs within complex structures and rapid cooling processing.
Describe the crystal structure within metals and its features.
Atoms tend to be densely packed and nicely ordered:
Typically, only one element is present, similar atomic radius
Metallic bonding is not directional
Sea of electrons shields atomic cores from each other
Identify the typical difference in densities between the classification of materials.
In general:
The density of metals > density of ceramics > density of polymers
Metals have orderly close-packing with often large atomic masses
Ceramics have less dense packing resulting in often lighter elements
Polymers have low packing density (often amorphous) but are made up of lighter elements (C,H,O)
And composites will typically have intermediate values depending on what materials make up their fibres.
Give examples of engineering applications that require single crystals.
Turbine blades within engines (airplane)
and
Diamond cutting and grinding tools
What are polycrystalline materials
A crystalline solid consisting of many crystalline parts that are randomly oriented with respect to each other. The areas where these crystals meet is known as a grain boundary. These grain boundaries will either be anisotropic or isotropic, the main difference being that the properties of isotropic materials are the same in all directions, whereas in anisotropic materials, the properties are direction dependent.
Most engineering materials are polycrystalline
What is polymorphism and identify three examples
Polymorphism is when you can have two or more very distinct crystal structures for the same material.
Examples include:
- Titanium: Alpha-Ti and Beta-Ti
- Carbon: Diamond and Graphite
- Iron: (Refer to image)
Identify the types of defects that can occur in materials
Point Defects: Vacancy atoms, Interstitial atoms and substitutional atoms.
Line or linear defects: Dislocations
Area defects: Grain boundaries
Describe the types of point defects
Identify the equation used to calculate the equilibrium concentration for point defects
Find the equilibrium number of vacancies in 1 m3 of Cu at 1000C, given:
Density (Rho) = 8.4g/cm3
Qv = 0.9 eV/atom
ACu = 63.5 g/mol
NA = 6.02 x 1023 atoms/mol
Identify the linear defects in metals
Linear Defects (Dislocations) Are one-dimensional defects around which atoms are misaligned
•Edge dislocation:
–extra half-plane of atoms inserted in a crystal structure
–b perpendicular to dislocation line
•Screw dislocation:
–spiral planar ramp resulting from shear deformation
–b parallel to dislocation line
• Slip:
− slip between crystal planes result when dislocations move
− produce permanent (plastic) deformation.
Describe the Area defect: Grain boundaries
Grain Boundaries are the regions between crystals that are the transition from the lattice of one region to that of the other. Grain boundaries are slightly disordered and the lower density in grain boundaries causes:
–high mobility
–high diffusivity
–high chemical reactivity
Identify the two outcomes when adding an impurity to a metal host to form a solid solution
Identify the Hume-Rothery rules and conditions for creating substitutional solid solutions
Hume–Rothery rules:
- Difference in atomic radius of less than 15% difference
- Proximity in periodic table (similar electronegativities)
- Same crystal structure for pure metals
- Valency (higher valency preferred)
If all rules obeyed = full substitutional solid,
If more than 1 obeyed = ‘partial’ substitution
State the equations used for calculating weight percentage and atomic percentage.
State the Equations for the following values:
Tensile stress
Shear stress
State the equations for the following values:
Tensile strain
Lateral strain
Shear strain
State the equation used to calculate Youngs’s modulus of elasticity
A piece of copper, 305 mm long, is pulled in tension with a stress of 276 MPa MPa. If . If the deformation is entirely elastic, calculate elongation a) under stress, and b) when the stress is released. E= a) under stress, and b) when the stress is released. E= 110 GPa
State Poisson’s ratio
Define the following terms:
Elastic behaviour:
Plastic behaviour:
Toughness:
Ductility:
Using a graph identify yield strengths significance in plastic deformation.