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Modern Pharmaceutical Analytical
Techniques
Types of crystals & Applications of
x-ray diffraction
By,
Rajeshwari. V
M.Pharm 1st year
KMCH College of Pharmacy
1
Contents
• X-ray crystallography
• X-ray Diffraction
• Types of crystal
• Applications of X-ray diffraction
2
X-ray crystallography
X-ray crystallography (XRC) is the
experimental science determining the atomic
and molecular structure of a crystal, in which
the crystalline structure causes a beam of
incident X-rays to diffract into many specific
directions.
3
X-ray diffraction
X-ray diffraction, a phenomenon in which the
atoms of a crystal, by virtue of their uniform
spacing, cause an interference pattern of the
waves present in an incident beam of X rays.
4
5
Types of Crystal
6
Crystal Lattice
• A crystal lattice is a 3-D arrangement of unit
cells.
• Unit cell is the smallest unit of a crystal, by
stacking identical unit cells, the entire lattice
can be constructed.
• A crystal’s unit cell dimensions are defined by
six numbers, the lengths of the 3 axes, a, b,
and c, and the three inter axial angles, α, β
and γ.
7
8
9
Bravais Lattice refers to the 14
different 3-dimensional configurations
into which atoms can be arranged in
crystals.
10
THE 7 CRYSTAL SYSTEMS
1. Cubic Crystals
a = b= c
α = β = γ= 90º
• Ex:- NaCl, KCl
Pyrite Cube
11
2. Tetragonal Crystals
a = b ≠ c
α = β = γ = 90º
• Ex:-TiO2
Zircon
12
3. Hexagonal Crystals
a = b ≠ c
α= β = 90º γ= 120º
• Ex:-Mg, Zn, ZnO
Corundum
13
4. Orthorhombic Crystals
a≠ b≠ c
α= β= γ= 90º
Ex:-BaSO4, KNO3
Topaz
14
5. Rhombohedral Crystals
a = b = c
α , β , γ ≠ 90º
Ex:-Graphite
Tourmaline
15
6. Monoclinic Crystals
a ≠ b ≠ c
α≠ 90º, β, γ = 90º
Eg-Kunzite
16
7. Triclinic Crystals
a ≠b ≠ c
α ≠β≠γ not equal to
90º
Eg-Amazonite
17
Application of X-ray diffraction
18
1.Structure of crystals
• X-ray Diffraction Method is non-destructive
and gives information on the molecular
structure of the sample.
• Comparing diffraction patterns from crystal of
unknown composition with patterns from
crystal of known compounds permits the
identification of unknown crystalline
compound.
• This method can also be used to distinguish
between a mixture of crystals.
19
2. Polymer characterization
• Determine degree of crystallinity.
• Non-crystalline portion scatters x-ray beam to
give a continuous background(amorphous
materials)
• Crystalline portion causes diffraction lines that
are not continuous(crystalline materials).
20
3. State of anneal in metals
• A property of metals than can be determined
by X-ray diffraction is the state of anneal.
• Well-annealed metals are in well-ordered
crystal form and give sharp diffraction lines.
• It is occasionally necessary to check moving
parts for metal fatigue, such as airplane wings.
This check can be done by x-ray diffraction
without removing the part from its position
and without weakening it in the process of
testing
21
4.Particle size determination
A. Spot counting method
B. Broadening Of Diffraction Lines
C. Low-Angle Scattering
22
A. Spot counting method
This method is used for determining size of
particles larger than 5 microns.
v=V. δθ. cosθ/2n
Where,
o V=volume of individual crystallite
o V=total volume irradiated
o n=no. of spots in diffraction ring at a Bragg
angle of θ
o δθ =divergence of x-ray beam.
23
B. Broadening Of Diffraction Lines
• Crystallites smaller than 120nm create
broadening of diffraction peaks. This peak
broadening can be used to quantify the
average crystallite size of nano particles Using
the scherrer’s equation.
24
C. Low-Angle Scattering
• From the Bragg relation,
nλ=2d sinθ
• it follows that if one desire to have
information about large structural features
(i.e.,large d values),attention should be
focussed on small scattering angles,2θ to get
better resolution.
25
5. Diffraction methods to
complexes
A. Determination of Cis-Trans:
Isomerism-X-ray diffraction study has been
used to make the distinction between cis and
trans isomers of a complex.
B. Determination of Linkage Isomerism:
By X- ray studies, it becomes possible to
identify linkage isomers of complexes.
26
References
 Instrumental Analysis by James W Robinson,
Eileen M. Skelly Frame George M. Frame II. 3rd
edition.
 Journal - x Ray crystallography by MS Smyth
and JHJ Martin.
 Pharmaceutical Analysis – A textbook for
pharmacy students and Pharmaceutical
chemists edited by David G Watson.
27
Thank you…
28

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Types of Crystals and Application of X-ray Diffraction

  • 1. Modern Pharmaceutical Analytical Techniques Types of crystals & Applications of x-ray diffraction By, Rajeshwari. V M.Pharm 1st year KMCH College of Pharmacy 1
  • 2. Contents • X-ray crystallography • X-ray Diffraction • Types of crystal • Applications of X-ray diffraction 2
  • 3. X-ray crystallography X-ray crystallography (XRC) is the experimental science determining the atomic and molecular structure of a crystal, in which the crystalline structure causes a beam of incident X-rays to diffract into many specific directions. 3
  • 4. X-ray diffraction X-ray diffraction, a phenomenon in which the atoms of a crystal, by virtue of their uniform spacing, cause an interference pattern of the waves present in an incident beam of X rays. 4
  • 5. 5
  • 7. Crystal Lattice • A crystal lattice is a 3-D arrangement of unit cells. • Unit cell is the smallest unit of a crystal, by stacking identical unit cells, the entire lattice can be constructed. • A crystal’s unit cell dimensions are defined by six numbers, the lengths of the 3 axes, a, b, and c, and the three inter axial angles, α, β and γ. 7
  • 8. 8
  • 9. 9
  • 10. Bravais Lattice refers to the 14 different 3-dimensional configurations into which atoms can be arranged in crystals. 10
  • 11. THE 7 CRYSTAL SYSTEMS 1. Cubic Crystals a = b= c α = β = γ= 90º • Ex:- NaCl, KCl Pyrite Cube 11
  • 12. 2. Tetragonal Crystals a = b ≠ c α = β = γ = 90º • Ex:-TiO2 Zircon 12
  • 13. 3. Hexagonal Crystals a = b ≠ c α= β = 90º γ= 120º • Ex:-Mg, Zn, ZnO Corundum 13
  • 14. 4. Orthorhombic Crystals a≠ b≠ c α= β= γ= 90º Ex:-BaSO4, KNO3 Topaz 14
  • 15. 5. Rhombohedral Crystals a = b = c α , β , γ ≠ 90º Ex:-Graphite Tourmaline 15
  • 16. 6. Monoclinic Crystals a ≠ b ≠ c α≠ 90º, β, γ = 90º Eg-Kunzite 16
  • 17. 7. Triclinic Crystals a ≠b ≠ c α ≠β≠γ not equal to 90º Eg-Amazonite 17
  • 18. Application of X-ray diffraction 18
  • 19. 1.Structure of crystals • X-ray Diffraction Method is non-destructive and gives information on the molecular structure of the sample. • Comparing diffraction patterns from crystal of unknown composition with patterns from crystal of known compounds permits the identification of unknown crystalline compound. • This method can also be used to distinguish between a mixture of crystals. 19
  • 20. 2. Polymer characterization • Determine degree of crystallinity. • Non-crystalline portion scatters x-ray beam to give a continuous background(amorphous materials) • Crystalline portion causes diffraction lines that are not continuous(crystalline materials). 20
  • 21. 3. State of anneal in metals • A property of metals than can be determined by X-ray diffraction is the state of anneal. • Well-annealed metals are in well-ordered crystal form and give sharp diffraction lines. • It is occasionally necessary to check moving parts for metal fatigue, such as airplane wings. This check can be done by x-ray diffraction without removing the part from its position and without weakening it in the process of testing 21
  • 22. 4.Particle size determination A. Spot counting method B. Broadening Of Diffraction Lines C. Low-Angle Scattering 22
  • 23. A. Spot counting method This method is used for determining size of particles larger than 5 microns. v=V. δθ. cosθ/2n Where, o V=volume of individual crystallite o V=total volume irradiated o n=no. of spots in diffraction ring at a Bragg angle of θ o δθ =divergence of x-ray beam. 23
  • 24. B. Broadening Of Diffraction Lines • Crystallites smaller than 120nm create broadening of diffraction peaks. This peak broadening can be used to quantify the average crystallite size of nano particles Using the scherrer’s equation. 24
  • 25. C. Low-Angle Scattering • From the Bragg relation, nλ=2d sinθ • it follows that if one desire to have information about large structural features (i.e.,large d values),attention should be focussed on small scattering angles,2θ to get better resolution. 25
  • 26. 5. Diffraction methods to complexes A. Determination of Cis-Trans: Isomerism-X-ray diffraction study has been used to make the distinction between cis and trans isomers of a complex. B. Determination of Linkage Isomerism: By X- ray studies, it becomes possible to identify linkage isomers of complexes. 26
  • 27. References  Instrumental Analysis by James W Robinson, Eileen M. Skelly Frame George M. Frame II. 3rd edition.  Journal - x Ray crystallography by MS Smyth and JHJ Martin.  Pharmaceutical Analysis – A textbook for pharmacy students and Pharmaceutical chemists edited by David G Watson. 27