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Last update: Čejka Jan Ing. Ph.D. (31.03.2015)
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Last update: Čejka Jan Ing. Ph.D. (31.03.2015)
Students will be able to: orient in crystallography problems, generate point groups and selected space groups in Schoenfliess and Hermann-Maugin notations, including Wyckoff special positions; calculate equivalent positions using matrices of symmetry elements, transform non-standard space groups. |
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Last update: Čejka Jan Ing. Ph.D. (31.03.2015)
Z:Kraus I.,Struktura a vlastnosti krystalů,Academia,Praha,1993,802000372X International Tables for Crystallography, Volume A, International Union of Crystallography |
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Last update: Čejka Jan Ing. Ph.D. (31.03.2015)
1. Macroscopic symmetry of crystals, symmetry elements and operations 2. Matrix representation of macroscopic symmetry ellements 3. Schoenfliess and Hermann Mauguin notation of symmetry elements 4. Point groups, group generators, projections Laue groups, chiral groups 5. Crystallographic systems, crystal lattice, Bravais lattices, Miller indexes, crystal morphology 6. Symmetry of crystal structures, matrix representation of microscopic symmetry 7. International Tables for Crystallography 8. Simple space groups without translation symmetry 9. Simple space groups with translations symmetry, choice of origin 10. Asymmetrical unit, general equivalent positions 11. Group multiplicity, Z, special positions, Wyckoff notations 12. Non-standard groups of symmetry, transformations 13. Real crystal, polymorphism, isomorphism, salts, solvates, cocrystals, disorder 14. Bonds in crystals 15. Structural types of inorganic and organic compounds 16. Working with Cambridge Structure Database 17. Symmetry in IR and Raman spectroscopy |
Teaching methods | ||||
Activity | Credits | Hours | ||
Účast na přednáškách | 1 | 28 | ||
Příprava na přednášky, semináře, laboratoře, exkurzi nebo praxi | 1 | 28 | ||
Příprava na zkoušku a její absolvování | 1 | 28 | ||
3 / 3 | 84 / 84 |
Coursework assessment | |
Form | Significance |
Regular attendance | 40 |
Oral examination | 60 |