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Difference between revisions of "Bravais lattice"

From Online Dictionary of Crystallography

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<font color="blue">Réseau de Bravais</font> (''Fr''); <font color="red">Bravais Gitter</font> (''Ge''); <font color="black">Reticolo di Bravais</font> (''It''); <font color="purple">ブラベー格子</font> (''Ja'')<br><br>
 
<font color="blue">Réseau de Bravais</font> (''Fr''); <font color="red">Bravais Gitter</font> (''Ge''); <font color="black">Reticolo di Bravais</font> (''It''); <font color="purple">ブラベー格子</font> (''Ja'')<br><br>
  
see the entry [[Bravais class]].<br><br>
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The current nomenclature adopted by the IUCr prefers to use the expression '''Bravais types of lattices''' to emphasize that '''Bravais lattices''' are not individual lattices but types or classes of all lattices with certain common properties.
The current nomenclature adopted by the IUCr prefers to use the expression '''Bravais type''' or '''Bravais class'''. This is to emphasize that '''Bravais lattices''' are not individual lattices but types or classes of all lattices with certain common properties (IT vol. A, § 8.2.5).
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== Definition ==
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All vector lattices whose matrix groups belong to the same [[Bravais class]] correspond to the same '''Bravais type of lattice'''.
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== See also ==
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[[Bravais class]]<br>
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Section 8.2.5 in of ''International Tables of Crystallography, Volume A''
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[[category: Fundamental crystallography]]

Revision as of 14:20, 15 July 2013

Réseau de Bravais (Fr); Bravais Gitter (Ge); Reticolo di Bravais (It); ブラベー格子 (Ja)

The current nomenclature adopted by the IUCr prefers to use the expression Bravais types of lattices to emphasize that Bravais lattices are not individual lattices but types or classes of all lattices with certain common properties.

Definition

All vector lattices whose matrix groups belong to the same Bravais class correspond to the same Bravais type of lattice.

See also

Bravais class
Section 8.2.5 in of International Tables of Crystallography, Volume A