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IMPERFECTIONS IN CRYSTALS BY, MAYUR BAGALE AND SUSHANT MODI.
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CRYSTALLINE IMPERFECTIONS  are   frequently classified according to geometry or dimensionality of the defect.       Point defects   Line defects   Interfacial defects   Bulk or volume defects
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DEFECTS IN CERAMIC   STRUCTURES 8 •  Frenkel Defect -- a cation is out of place. •  Shottky Defect -- a paired set of cation and anion vacancies. •  Equilibrium concentration of defects  Adapted from Fig. 13.20,  Callister 5e.   (Fig. 13.20 is from W.G. Moffatt, G.W. Pearsall, and J. Wulff,  The Structure and Properties of Materials , Vol. 1,  Structure , John Wiley and Sons, Inc., p. 78.)  See Fig. 12.21,  Callister 6e .
Equilibrium Concentration: Point Defects Boltzmann's constant (1.38 x 10 -23 J/atom-K)  (8.62 x 10 -5 eV/atom-K)   N v N  exp  Q v k T       No. of defects No. of potential  defect sites. Activation energy Temperature Each lattice site  is a potential  vacancy site •  Equilibrium concentration varies with temperature!
Measuring Activation Energy •  We can get  Q v   from an experiment.   N v N = exp  Q v k T       •  Measure this... N v N T exponential  dependence! defect concentration •  Replot it... 1/ T N N v ln - Q v / k slope
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Summary •  Point ,  Line , and  Area  defects exist in solids . •  The number and type of defects can be varied and controlled (e.g.,  T  controls vacancy conc.) •  Defects affect material properties (e.g., grain boundaries control crystal slip). •  Defects may be desirable or undesirable (e.g., dislocations may be good or bad, depending on whether plastic deformation is desirable or not.)
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Imperfections in

  • 1. IMPERFECTIONS IN CRYSTALS BY, MAYUR BAGALE AND SUSHANT MODI.
  • 2.
  • 3.
  • 4. CRYSTALLINE IMPERFECTIONS are frequently classified according to geometry or dimensionality of the defect. Point defects Line defects Interfacial defects Bulk or volume defects
  • 5.
  • 6.
  • 7.
  • 8.
  • 9.
  • 10. DEFECTS IN CERAMIC STRUCTURES 8 • Frenkel Defect -- a cation is out of place. • Shottky Defect -- a paired set of cation and anion vacancies. • Equilibrium concentration of defects Adapted from Fig. 13.20, Callister 5e. (Fig. 13.20 is from W.G. Moffatt, G.W. Pearsall, and J. Wulff, The Structure and Properties of Materials , Vol. 1, Structure , John Wiley and Sons, Inc., p. 78.) See Fig. 12.21, Callister 6e .
  • 11. Equilibrium Concentration: Point Defects Boltzmann's constant (1.38 x 10 -23 J/atom-K) (8.62 x 10 -5 eV/atom-K)   N v N  exp  Q v k T       No. of defects No. of potential defect sites. Activation energy Temperature Each lattice site is a potential vacancy site • Equilibrium concentration varies with temperature!
  • 12. Measuring Activation Energy • We can get Q v from an experiment.   N v N = exp  Q v k T       • Measure this... N v N T exponential dependence! defect concentration • Replot it... 1/ T N N v ln - Q v / k slope
  • 13.
  • 14.
  • 15.
  • 16.
  • 17.
  • 18.
  • 19.
  • 20.
  • 21.
  • 22. Summary • Point , Line , and Area defects exist in solids . • The number and type of defects can be varied and controlled (e.g., T controls vacancy conc.) • Defects affect material properties (e.g., grain boundaries control crystal slip). • Defects may be desirable or undesirable (e.g., dislocations may be good or bad, depending on whether plastic deformation is desirable or not.)
  • 23.