Week 1: Introduction to Crystallography: common misconceptions, lattice, motif and crystals; translation vectors; unit cells; Miller indices of planes and directions; interplanar spacing, angular relationships between planes and directions
Week 2: Symmetry elements in crystallographic patterns; symmetry restrictions; introduction to mathematical groups, specifically crystallographic point groups
Week 3: Combining 2D point symmetry operations through (i) geometrical and (ii) matrix representation; developing the 10 crystallographic point groups in 2D
Week 4: Classification of 2D lattices based on symmetry; adding translation to 2D point groups; combining rotation, reflection and translation using geometry and matrices
Week 5: Derivation of the 17 plane groups; Decoding the International Tables for Crystallography-I; Combination of rotation axes in 3D
Week 6: Development of 3D point groups; Derivation of the Bravais Lattices; Space Groups, Screw Axis, Glide Planes; Decoding the International Tables for Crystallography-II
Week 7: X-Ray Diffraction: Laue Conditions and Braggs Law; Structure Factor
Week 8: Reciprocal Lattice: use for deriving the equations for interplanar spacing; representation of diffraction conditions in reciprocal lattice space; Decoding the International Tables for Crystallography-III
Week 9: Experimental Techniques of X-Ray Diffraction: applications
Week 10: Physical properties of crystals: representation by tensors; transformation of tensors; extend to other second rank tensor properties:
Week 11: Electrical Conductivity of crystals: second-rank tensor property; extend to other second rank tensor properties, such as,:thermal conductivity, thermal expansion
Week 12: Third rank tensor property: piezoelectricity; Fourth rank tensor property: elastic stiffness and elastic compliance
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