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MME 323: MATERIALS SCIENCE
WEEK 4 :
STRUCTURE OF CRYSTALLINE SOLIDS*
Adhi Primartomo, PhD
Email: primartomo_a@jic.edu.sa
Office: Room 191 – JIC Academic Building
* Source: Materials Science and Engineering; 9th Edition; W.D.Callister;
Wiley; 2011
https://sites.google.com/site/primartomo/file-cabinet
~ LECTURE OUTLINE ~
Chapter 4: The Structure of Crystalline Solids
(page 73 - 109)*
• Why Study the Structure of Crystalline Solids?
• Metallic Crystal Structures (FCC, BCC, SC &
HCP),
• Polymorphism and Allotropy,
• Linear and Planar Densities,
• X-Ray Diffraction.
2
~ Week 4 Learning Objective ~
After studying this chapter, you should be able to:
• Define the actual number of atoms, coordination
number and atomic packing factors of BCC, FCC, SC
and HCP crystal structures,
• Define the density computation of metals,
• Describe the Polymorphism and Allotropy,
• Describe and calculate the Linear and Planar
Densities,
• Describe X-Ray Diffraction & Bragg’s Law,
• Calculate the Interplanar spacing, diffraction angle
and lattice parameter.
3
WHY STUDY THE STRUCTURE OF CRYSTALLINE
SOLIDS? (page 74)
Some of the properties of materials explained by their
crystal structures:
4
Magnesium (Mg):silvery white color,
light weight metal,
highly flammable
when powdered.
Gold (Au): yellow color, very dense metal,
most malleable of all metals.
METALLIC CRYSTAL STRUCTURES
(page 74)
5
Table 4.1.: Crystal Structures of 16 Metals with their Atomic Radii
METALLIC CRYSTAL STRUCTURES
(page 74)
6
• FCC Crystal Structure: (page 75)
Fig.4.1: FCC Crystal Structure
a. Hard-sphere unit cell,
b. Reduce-sphere unit cell,
c. Lattice (space lattice)
a = 2R 2
METALLIC CRYSTAL STRUCTURES
(page 74-81)
7
• BCC Crystal Structure: (page 76)
Fig.4.2: BCC Crystal Structure
a. Hard-sphere unit cell,
b. Reduce-sphere unit cell,
c. Lattice (space lattice)
a =
4R
3
METALLIC CRYSTAL STRUCTURES
(page 74-81)
8
• SC Crystal Structure: (page 77)
Fig.4.3: SC Crystal Structure
a. Hard-sphere unit cell,
b. Reduce-sphere unit cell,
c. Lattice (space lattice)
a = 2R
METALLIC CRYSTAL STRUCTURES
(page 74-81)
9
• HCP Crystal Structure: (page 77-78)
Fig.4.4: HCP Crystal Structure
a. Hard-sphere unit cell,
b. Reduce-sphere unit cell,
c. Lattice (space lattice)
a = 2R
METALLIC CRYSTAL STRUCTURES
(page 75-76)
10
• Actual Number of Atoms:
 Number of atoms associated with each unit cell,
 Some fractions of the atoms which assigned to a specific
cell,
 Atoms completely within the interior belongs to that unit
cell.
• Coordination Number:
 Numbers of nearest neighbor or touching atoms in a unit
cell.
• Atomic Packing Factors (APF):
 Sum of sphere volumes of all atoms divided by the unit cell
volume.
METALLIC CRYSTAL STRUCTURES
(page 75-76)
11
Coordination Number
• FCC: • SC:
METALLIC CRYSTAL STRUCTURES
(page 75-76)
12
Coordination Number
• HCP:
METALLIC CRYSTAL STRUCTURES
(page 75-81)
13
BCC FCC HCP SC
Actual no. of atom: 2 4 6 1
Unit cell length (a): a = (4/√3)R a = (2√2)R a = 2R a = 2R
Volume of unit cell (V): V=12.31R3 V=22.6R3 V=33.84R3 V=8R3
Coordination Number 8 12 12 6
APF: 0.68 0.74 0.74 0.52
Example Problem 4.1 & 4.2: (page 79)
??
METALLIC CRYSTAL STRUCTURES
(page 74-81)
14
• Density Computations-Metals: (page 80-81)
• Example Problem 4.4: (page 81)
??
POLYMORPHISM & ALLOTROPHY
(page 97)
15
Carbon: (diamond & graphite) Iron:
Tin: (white tin & grey tin)
LINEAR & PLANAR DENSITIES
(page 97-100)
16
• Linear Density:
??
LINEAR & PLANAR DENSITIES
(page 97-100)
17
• Planar Density:
??
X-RAY DIFFRACTION and BRAGG’S LAW
(page 103-109)
18
• Diffraction: (page 103)
A consequence of specific phase relationships established between
two or more waves that have been scattered by the obstacle.
X-RAY DIFFRACTION and BRAGG’S LAW
(page 103-109)
19
• Diffraction occurs when: (page 103)
A wave encounters a series of regularly spaced obstacles that:
 Are capable of scattering the wave,
 Have spacing comparable in magnitude to the wavelength.
• Effects after scattering (page 104)
Constructively Interfere
X-RAY DIFFRACTION and BRAGG’S LAW
(page 103-109)
20
• Effects after scattering (page 104)
Destructively Interfere
X-RAY DIFFRACTION and BRAGG’S LAW
(page 103-109)
21
• X-Ray Diffraction: (page 105)
X-rays:
??
Information about crystal structure of a material, i.e. Interplanar
spacing, lattice parameters, crystal structure; can be obtained
using X-Ray Diffraction.
X-RAY DIFFRACTION and BRAGG’S LAW
(page 103-109)
22
X-Ray Diffraction: (page 105)
nl = 2dhkl sinq Bragg’s Law  Interplanar
Spacing
X-RAY DIFFRACTION and BRAGG’S LAW
(page 103-109)
23
X-Ray Diffraction Rules and Reflection Indices for BCC, FCC and
SC: (page 106)
X-RAY DIFFRACTION and BRAGG’S LAW
24
• Diffraction Techniques: (page 106-107)
X-RAY DIFFRACTION and BRAGG’S LAW
(page 103-109)
25
• Example Problems 4.9 & 4.10: (page 108-109)
Mme 323 materials science   week 4 - structure of crystalline solids

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Mme 323 materials science week 4 - structure of crystalline solids

  • 1. MME 323: MATERIALS SCIENCE WEEK 4 : STRUCTURE OF CRYSTALLINE SOLIDS* Adhi Primartomo, PhD Email: primartomo_a@jic.edu.sa Office: Room 191 – JIC Academic Building * Source: Materials Science and Engineering; 9th Edition; W.D.Callister; Wiley; 2011 https://sites.google.com/site/primartomo/file-cabinet
  • 2. ~ LECTURE OUTLINE ~ Chapter 4: The Structure of Crystalline Solids (page 73 - 109)* • Why Study the Structure of Crystalline Solids? • Metallic Crystal Structures (FCC, BCC, SC & HCP), • Polymorphism and Allotropy, • Linear and Planar Densities, • X-Ray Diffraction. 2
  • 3. ~ Week 4 Learning Objective ~ After studying this chapter, you should be able to: • Define the actual number of atoms, coordination number and atomic packing factors of BCC, FCC, SC and HCP crystal structures, • Define the density computation of metals, • Describe the Polymorphism and Allotropy, • Describe and calculate the Linear and Planar Densities, • Describe X-Ray Diffraction & Bragg’s Law, • Calculate the Interplanar spacing, diffraction angle and lattice parameter. 3
  • 4. WHY STUDY THE STRUCTURE OF CRYSTALLINE SOLIDS? (page 74) Some of the properties of materials explained by their crystal structures: 4 Magnesium (Mg):silvery white color, light weight metal, highly flammable when powdered. Gold (Au): yellow color, very dense metal, most malleable of all metals.
  • 5. METALLIC CRYSTAL STRUCTURES (page 74) 5 Table 4.1.: Crystal Structures of 16 Metals with their Atomic Radii
  • 6. METALLIC CRYSTAL STRUCTURES (page 74) 6 • FCC Crystal Structure: (page 75) Fig.4.1: FCC Crystal Structure a. Hard-sphere unit cell, b. Reduce-sphere unit cell, c. Lattice (space lattice) a = 2R 2
  • 7. METALLIC CRYSTAL STRUCTURES (page 74-81) 7 • BCC Crystal Structure: (page 76) Fig.4.2: BCC Crystal Structure a. Hard-sphere unit cell, b. Reduce-sphere unit cell, c. Lattice (space lattice) a = 4R 3
  • 8. METALLIC CRYSTAL STRUCTURES (page 74-81) 8 • SC Crystal Structure: (page 77) Fig.4.3: SC Crystal Structure a. Hard-sphere unit cell, b. Reduce-sphere unit cell, c. Lattice (space lattice) a = 2R
  • 9. METALLIC CRYSTAL STRUCTURES (page 74-81) 9 • HCP Crystal Structure: (page 77-78) Fig.4.4: HCP Crystal Structure a. Hard-sphere unit cell, b. Reduce-sphere unit cell, c. Lattice (space lattice) a = 2R
  • 10. METALLIC CRYSTAL STRUCTURES (page 75-76) 10 • Actual Number of Atoms:  Number of atoms associated with each unit cell,  Some fractions of the atoms which assigned to a specific cell,  Atoms completely within the interior belongs to that unit cell. • Coordination Number:  Numbers of nearest neighbor or touching atoms in a unit cell. • Atomic Packing Factors (APF):  Sum of sphere volumes of all atoms divided by the unit cell volume.
  • 11. METALLIC CRYSTAL STRUCTURES (page 75-76) 11 Coordination Number • FCC: • SC:
  • 12. METALLIC CRYSTAL STRUCTURES (page 75-76) 12 Coordination Number • HCP:
  • 13. METALLIC CRYSTAL STRUCTURES (page 75-81) 13 BCC FCC HCP SC Actual no. of atom: 2 4 6 1 Unit cell length (a): a = (4/√3)R a = (2√2)R a = 2R a = 2R Volume of unit cell (V): V=12.31R3 V=22.6R3 V=33.84R3 V=8R3 Coordination Number 8 12 12 6 APF: 0.68 0.74 0.74 0.52 Example Problem 4.1 & 4.2: (page 79) ??
  • 14. METALLIC CRYSTAL STRUCTURES (page 74-81) 14 • Density Computations-Metals: (page 80-81) • Example Problem 4.4: (page 81) ??
  • 15. POLYMORPHISM & ALLOTROPHY (page 97) 15 Carbon: (diamond & graphite) Iron: Tin: (white tin & grey tin)
  • 16. LINEAR & PLANAR DENSITIES (page 97-100) 16 • Linear Density: ??
  • 17. LINEAR & PLANAR DENSITIES (page 97-100) 17 • Planar Density: ??
  • 18. X-RAY DIFFRACTION and BRAGG’S LAW (page 103-109) 18 • Diffraction: (page 103) A consequence of specific phase relationships established between two or more waves that have been scattered by the obstacle.
  • 19. X-RAY DIFFRACTION and BRAGG’S LAW (page 103-109) 19 • Diffraction occurs when: (page 103) A wave encounters a series of regularly spaced obstacles that:  Are capable of scattering the wave,  Have spacing comparable in magnitude to the wavelength. • Effects after scattering (page 104) Constructively Interfere
  • 20. X-RAY DIFFRACTION and BRAGG’S LAW (page 103-109) 20 • Effects after scattering (page 104) Destructively Interfere
  • 21. X-RAY DIFFRACTION and BRAGG’S LAW (page 103-109) 21 • X-Ray Diffraction: (page 105) X-rays: ?? Information about crystal structure of a material, i.e. Interplanar spacing, lattice parameters, crystal structure; can be obtained using X-Ray Diffraction.
  • 22. X-RAY DIFFRACTION and BRAGG’S LAW (page 103-109) 22 X-Ray Diffraction: (page 105) nl = 2dhkl sinq Bragg’s Law  Interplanar Spacing
  • 23. X-RAY DIFFRACTION and BRAGG’S LAW (page 103-109) 23 X-Ray Diffraction Rules and Reflection Indices for BCC, FCC and SC: (page 106)
  • 24. X-RAY DIFFRACTION and BRAGG’S LAW 24 • Diffraction Techniques: (page 106-107)
  • 25. X-RAY DIFFRACTION and BRAGG’S LAW (page 103-109) 25 • Example Problems 4.9 & 4.10: (page 108-109)