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Theory: G. Symmetry-based approaches

Tensorial classification of domain pairs

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Pages 157-166 | Received 12 Sep 1988, Published online: 10 Feb 2011

References

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  • Newnham , R. E. and Cross , L. E. 1974 . Mater. Res. Bull. , 9 : 1021
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  • Aizu , K. 1976 . J. Phys. Soc. Jpn. , 41 : 1
  • Cracknell , A. P. 1972 . Acta Cryst. , A28 : 597
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  • Tables of the elements of the left cosets and double cosets in the left coset and double coset decompositions of the 32 crystallographic point groups G with respect to one of each set of conjugate subgroups H in G, see for example Table III for the case G = m3m and H = 4 x m y m yz , has been given by Janovec V. Dvorakova E. (Report V-FZU 75/1, Institute of Physics, Czechoslovak Academy of Sciences, Prague, Czechoslovakia, 1974). These tables have been extended and retabulated in International notation to include all subgroups of the thirty-two crystallographic point grops
  • Wike , T. , Litvin , D. B. , Janovec , V. and Dvorakova , E. 1988 . unpublished
  • Wike , T. and Litvin , D. B. 1988 . unpublished, Tables of the representative distinct ordered tensor pairs (T,gk (dc) T) of each class of crystallographically equivalent distinct ordered tensor pairs for polar and axial vectors T for all crystallographic point groups G and subgroups H of G have been tabulated

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