Mindmap
Materials Test 1

Inhalt der Mindmap
Materials Test 1
Chemical Bonding
- Metallic Bonding
- delocalized electrons
- Atoms are spherical
- no directional bonding constraints
- CN is determined by size of atoms
- allows for contact welding
- Covalent Bonding
- bonds formed by sharing outer s and p orbitals or sp^3 orbitals
- very directional
- high electron density between atom centers
- Electrons are held in narrow energy levels
- CN is fixed by number of bonding orbitals and shape of orbitals
- electrons are shared
- Ionic Bonding
- strong absorption in the infrared
- transparent in visible spectrum
- high hardness, strength, and MP
- Complete Outer Shell
- CN controlled by geometry or radius ratio
- Coulombic forces of attraction/repulsion determine bond length
- Metallic Bonding
Properties of Engineering Materials
- Metals
- opaque
- ductile
- tough
- good conductors
- reflective
- Ceramics
- cheap
- translucent
- poor conductors
- refractory
- strong/brittle
- good insulator
- Polymers
- weak
- low melting point
- easy to form
- expensive raw materials
- transparent/translucent
- Metals
Potential Well Concept
- Elastic Modulus: E
- steep, narrow-large E
- broad, shallow-small E
- objects resistance to being plastically deformed
- the slope of a stress-strain curve
- Stress(o)/strain(e)
- stress=Force/area
- Force*Length/(A*change in Length)
- deep well-high bonding energy, high melting point
- Thermal expansion-amplitude of vibration
- Elastic Modulus: E
Pauling's rules of crystal chemistry
- Geometry or radius ratio determines the packing of anions around a central cation
- sum of atomic radii determines cation-anion distance
- r+/r- determines CN
- Electrical neutrality must be preserved
- CN=cations around an anion
- Polyhedra are shared at corners, seldom at edges, and almost never at faces
- # of essentially different constituents tend to be small
- Geometry or radius ratio determines the packing of anions around a central cation
Crystallography
- Bravais Space Lattice
- 14 different verifiable ways to build lattice in 3-D
- 3 ways to create
- translation of lattice points
- symmetry elements
- Center of Symmetry
- inversion/reflection in point
- Mirror Symmetry
- reflection in a plane
- Rotational symmetry
- rotation about axis
- Structures
- Cubic: 4(3 fold)
- Hexagonal:1(6 fold)
- Rhombic:1(3 fold)
- Tetragonal: 1(4 fold)
- Orthorhombic: 3(2 fold)
- Monoclinic:1 (2 fold)
- Triclinic: none
- Center of Symmetry
- Coordination number
- 3 ways to create
- Simple Cubic
- CN=6
- a=2r
- 8 fold interstial in center
- BCC
- CN=8
- r=sqrt(3)*a/4
- 6 fold interstitial in face centers
- FCC
- CN=12
- r=sqrt(2)*a/4
- 6 Fold Inter (edge corners)
- 4 fold Inter(corners)
- HCP
- CN=12
- 6 fold inter
- 4 fold inter(corners)
- 14 different verifiable ways to build lattice in 3-D
- Unit Cell
- smallest unit of volume that permits identical cells to be stacked together to fill al space
- Miller Indices
- Braggs Law
- gamma=2*dhkl*sin(theta)
- Defects
- 0-D: point Defects
- vacancy concentration highest at the melting point
- 1-D: line defects
- Dislocations
- Edge
- Screw
- Formation
- Collapse of thermal vacancies
- Frank-Reed Source(2 pinning sites)
- Growth Defects
- Mechanical Stress
- Dislocation Climb
- movement of dislocations out of glide planes by interaction with vacancies
- Interactions
- Annihilation
- Pinning
- large atoms collect in strain area
- small atoms collect in compression
- Dislocations
- 2-D
- grain boundaries
- Twinning
- 3-D
- porosity
- 0-D: point Defects
- Bravais Space Lattice
Mechanical Properties of Materials
- elastic deformation is reversible
- plastic deformation happens when stress is sufficient enough to permanently deform the metal
- Yield Strength(O)
- elastic becomes plastic at this point
- Ultimate Tensile Strength
- The maximum amount of stress a material can withstand before breaking
- highest point on Y axis of Stress Strain curve
- Stored Elastic Energy
- Area under stress strain graph up to the yield stress
- toughness
- area under the curve
Bilder und Dateien der Mindmap
Informationen
- Beschreibung
- Engineering Mindmap am Materials Test 1, erstellt von Stephen Szpak am 16/03/2021.
- Erstellt von
- Stephen Szpak
- Aufrufe
- 4
- Bewertung

