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X-RAY DIFFRACTION
1
[Paper III- Diffraction methods I]
-Jaiswal Priyanka
M.Sc – II [Inorganic]
Mithibai College
2
Evacuated glass bulb
Anode
Cathode
 X rays can be produced in a highly evacuated glass bulb, called an X-ray
tube, that contains essentially two electrodes—an anode made of
platinum, tungsten, or another heavy metal of high melting point, and
a cathode. When a high voltage is applied between the electrodes,
streams of electrons (cathode rays) are accelerated from the cathode
to the anode and produce X rays as they strike the anode.

 Production of X-rays
 What is X-ray Diffraction?
•Diffraction occurs when each object in a periodic array
scatters radiation coherently, producing concerted
constructive interference at specific angles.
•Crystalline substances (e.g. minerals) consist of parallel
rows of atoms separated by a ‘unique’ distance, d.
•Diffraction occurs when radiation enters a crystalline
substance and is scattered
•Direction and intensity of diffraction depends on
orientation of crystal lattice with radiation
3
 Bragg Law
• Bragg considered crystals to be made up of parallel planes of atoms.
Incident waves are reflected specularly from parallel planes of atoms
in the crystal, with each plane reflecting only a very small fraction of
the radiation
• Constructive interference of the radiation from successive planes
occurs when the path difference is an integral number of
wavelenghts. This is the Bragg Law.
sinEF d θ=
sinDE d θ=
4
2 sinDE EF d θ+ =
2 sinn dλ θ=
 Bragg Equation
Since Bragg's Law applies to all sets of crystal planes, the
lattice can be deduced from the diffraction pattern, making use of
general expressions for the spacing of the planes in terms of their
Miller indices. For cubic structures
Note that the smaller the spacing the higher the angle of
diffraction, i.e. the spacing of peaks in the diffraction pattern is
inversely proportional to the spacing of the planes in the lattice.
The diffraction pattern will reflect the symmetry properties of the
lattice.
2 2 2
a
d
h k l
=
+ +
5
 X-RAY DIFFRACTION METHODS
6
1. LAUE METHOD
• The Laue method is mainly used to determine the
orientation of large single crystals while radiation is
reflected from, or transmitted through a fixed crystal.
7
 The diffracted beams form arrays of
spots, that lie on curves on the film.
 The Bragg angle is fixed for every set
of planes in the crystal. Each set of
planes picks out and diffracts the
particular wavelength from the white
radiation that satisfies the Bragg law
for the values of d and θ involved.
 Crystal structure determination
by Laue method
• The symmetry of the spot pattern reflects the symmetry of
the crystal when viewed along the direction of the incident
beam.
• Laue method is often used to determine the orientation of
single crystals by means of illuminating the crystal with a
continuos spectrum of X-rays
• Although the Laue method can also be used to determine the
crystal structure, several wavelengths can reflect in different
orders from the same set of planes, with the different order
reflections superimposed on the same spot in the film. This
makes crystal structure determination by spot intensity
diffucult.
• Rotating crystal method overcomes this problem.
8
2. ROTATING CRYSTAL METHOD
• In the rotating crystal method, a
single crystal is mounted with an axis
normal to a monochromatic x-ray
beam. A cylindrical film is placed
around it and the crystal is rotated
about the chosen axis.
9
 As the crystal rotates, sets of lattice planes will at some
point make the correct Bragg angle for the
monochromatic incident beam, and at that point a
diffracted beam will be formed.
 ROTATING CRYSTAL METHOD
• Lattice constant of the crystal can be determined by
means of this method; for a given wavelength if the angle
at which a reflection occurs is known, can be
determined.
•The reflected beams are located on the surface of
imaginary cones. By recording the diffraction patterns
(both angles and intensities) for various crystal
orientations, one can determine the shape and size of unit
cell as well as arrangement of atoms inside the cell.
2 2 2
a
d
h k l
=
+ +
10
hkld
2. THE POWDER METHOD
• If a powdered specimen is used, instead of a single
crystal, then there is no need to rotate the specimen,
because there will always be some crystals at an
orientation for which diffraction is permitted. Here a
monochromatic X-ray beam is incident on a powdered
or polycrystalline sample.
• This method is useful for samples that are difficult to
obtain in single crystal form.
11
 THE POWDER METHOD
• The powder method is used to determine the value of the
lattice parameters accurately. Lattice parameters are the
magnitudes of the unit vectors a, b and c which define the
unit cell for the crystal.
• For every set of crystal planes, by chance, one or more
crystals will be in the correct orientation to give the correct
Bragg angle to satisfy Bragg's equation. Every crystal plane is
thus capable of diffraction. Each diffraction line is made up of
a large number of small spots, each from a separate crystal.
Each spot is so small as to give the appearance of a
continuous line.
12
3. DEBYE SCHERRER METHOD
• A very small amount of powdered material is sealed into a fine
capillary tube made from glass that does not diffract x-rays.
13
• The specimen is placed in the
Debye Scherrer camera and is
accurately aligned to be in
the centre of the camera. X-
rays enter the camera
through a collimator.
 Debye Scherrer Camera
• The powder diffracts the x-
rays in accordance with Braggs
law to produce cones of
diffracted beams. These cones
intersect a strip of
photographic film located in
the cylindrical camera to
produce a characteristic set of
arcs on the film.
14
 Powder diffraction film
• When the film is removed from the camera, flattened
and processed, it shows the diffraction lines and the
holes for the incident and transmitted beams.
15
 Applications of XRD
1. Differentiation between crystalline and amorphous materials;
2. Determination of the structure of crystalline materials;
3. Determination of electron distribution within the atoms, and
throughout the unit cell;
4. Determination of the orientation of single crystals;
5. Determination of the texture of polygrained materials;
6. Measurement of strain and small grain size…..etc
16
• XRD is a nondestructive technique. Some of the uses of x-ray
diffraction are;
BIBILOGRAPHY
1. Elements of X-Ray Diffraction, B.D. Cullity & S.R. Stock,
Prentice Hall, Upper Saddle River (2001)
2. X-Ray Diffraction: A Practical Approach, C. Suryanarayana
& M. Grant Norton, Plenum Press, New York (1998)
3. Theory of X-Ray Diffraction, Wiliam H. Zachariasen.
4. Spectroscopy, B. K. Sharma, Meerut Publications.
17

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X ray diffraction

  • 1. X-RAY DIFFRACTION 1 [Paper III- Diffraction methods I] -Jaiswal Priyanka M.Sc – II [Inorganic] Mithibai College
  • 2. 2 Evacuated glass bulb Anode Cathode  X rays can be produced in a highly evacuated glass bulb, called an X-ray tube, that contains essentially two electrodes—an anode made of platinum, tungsten, or another heavy metal of high melting point, and a cathode. When a high voltage is applied between the electrodes, streams of electrons (cathode rays) are accelerated from the cathode to the anode and produce X rays as they strike the anode.   Production of X-rays
  • 3.  What is X-ray Diffraction? •Diffraction occurs when each object in a periodic array scatters radiation coherently, producing concerted constructive interference at specific angles. •Crystalline substances (e.g. minerals) consist of parallel rows of atoms separated by a ‘unique’ distance, d. •Diffraction occurs when radiation enters a crystalline substance and is scattered •Direction and intensity of diffraction depends on orientation of crystal lattice with radiation 3
  • 4.  Bragg Law • Bragg considered crystals to be made up of parallel planes of atoms. Incident waves are reflected specularly from parallel planes of atoms in the crystal, with each plane reflecting only a very small fraction of the radiation • Constructive interference of the radiation from successive planes occurs when the path difference is an integral number of wavelenghts. This is the Bragg Law. sinEF d θ= sinDE d θ= 4 2 sinDE EF d θ+ = 2 sinn dλ θ=
  • 5.  Bragg Equation Since Bragg's Law applies to all sets of crystal planes, the lattice can be deduced from the diffraction pattern, making use of general expressions for the spacing of the planes in terms of their Miller indices. For cubic structures Note that the smaller the spacing the higher the angle of diffraction, i.e. the spacing of peaks in the diffraction pattern is inversely proportional to the spacing of the planes in the lattice. The diffraction pattern will reflect the symmetry properties of the lattice. 2 2 2 a d h k l = + + 5
  • 7. 1. LAUE METHOD • The Laue method is mainly used to determine the orientation of large single crystals while radiation is reflected from, or transmitted through a fixed crystal. 7  The diffracted beams form arrays of spots, that lie on curves on the film.  The Bragg angle is fixed for every set of planes in the crystal. Each set of planes picks out and diffracts the particular wavelength from the white radiation that satisfies the Bragg law for the values of d and θ involved.
  • 8.  Crystal structure determination by Laue method • The symmetry of the spot pattern reflects the symmetry of the crystal when viewed along the direction of the incident beam. • Laue method is often used to determine the orientation of single crystals by means of illuminating the crystal with a continuos spectrum of X-rays • Although the Laue method can also be used to determine the crystal structure, several wavelengths can reflect in different orders from the same set of planes, with the different order reflections superimposed on the same spot in the film. This makes crystal structure determination by spot intensity diffucult. • Rotating crystal method overcomes this problem. 8
  • 9. 2. ROTATING CRYSTAL METHOD • In the rotating crystal method, a single crystal is mounted with an axis normal to a monochromatic x-ray beam. A cylindrical film is placed around it and the crystal is rotated about the chosen axis. 9  As the crystal rotates, sets of lattice planes will at some point make the correct Bragg angle for the monochromatic incident beam, and at that point a diffracted beam will be formed.
  • 10.  ROTATING CRYSTAL METHOD • Lattice constant of the crystal can be determined by means of this method; for a given wavelength if the angle at which a reflection occurs is known, can be determined. •The reflected beams are located on the surface of imaginary cones. By recording the diffraction patterns (both angles and intensities) for various crystal orientations, one can determine the shape and size of unit cell as well as arrangement of atoms inside the cell. 2 2 2 a d h k l = + + 10 hkld
  • 11. 2. THE POWDER METHOD • If a powdered specimen is used, instead of a single crystal, then there is no need to rotate the specimen, because there will always be some crystals at an orientation for which diffraction is permitted. Here a monochromatic X-ray beam is incident on a powdered or polycrystalline sample. • This method is useful for samples that are difficult to obtain in single crystal form. 11
  • 12.  THE POWDER METHOD • The powder method is used to determine the value of the lattice parameters accurately. Lattice parameters are the magnitudes of the unit vectors a, b and c which define the unit cell for the crystal. • For every set of crystal planes, by chance, one or more crystals will be in the correct orientation to give the correct Bragg angle to satisfy Bragg's equation. Every crystal plane is thus capable of diffraction. Each diffraction line is made up of a large number of small spots, each from a separate crystal. Each spot is so small as to give the appearance of a continuous line. 12
  • 13. 3. DEBYE SCHERRER METHOD • A very small amount of powdered material is sealed into a fine capillary tube made from glass that does not diffract x-rays. 13 • The specimen is placed in the Debye Scherrer camera and is accurately aligned to be in the centre of the camera. X- rays enter the camera through a collimator.
  • 14.  Debye Scherrer Camera • The powder diffracts the x- rays in accordance with Braggs law to produce cones of diffracted beams. These cones intersect a strip of photographic film located in the cylindrical camera to produce a characteristic set of arcs on the film. 14
  • 15.  Powder diffraction film • When the film is removed from the camera, flattened and processed, it shows the diffraction lines and the holes for the incident and transmitted beams. 15
  • 16.  Applications of XRD 1. Differentiation between crystalline and amorphous materials; 2. Determination of the structure of crystalline materials; 3. Determination of electron distribution within the atoms, and throughout the unit cell; 4. Determination of the orientation of single crystals; 5. Determination of the texture of polygrained materials; 6. Measurement of strain and small grain size…..etc 16 • XRD is a nondestructive technique. Some of the uses of x-ray diffraction are;
  • 17. BIBILOGRAPHY 1. Elements of X-Ray Diffraction, B.D. Cullity & S.R. Stock, Prentice Hall, Upper Saddle River (2001) 2. X-Ray Diffraction: A Practical Approach, C. Suryanarayana & M. Grant Norton, Plenum Press, New York (1998) 3. Theory of X-Ray Diffraction, Wiliam H. Zachariasen. 4. Spectroscopy, B. K. Sharma, Meerut Publications. 17