Младшие асимморфные пространственные группы трёх независимых родов преобразований антисимметрии, (221)-симметрии и (221/)-симметрии
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ПАЛИСТРАНТ, Александр, ŞENEŞEUŢCAIA, Alla. Младшие асимморфные пространственные группы трёх независимых родов преобразований антисимметрии, (221)-симметрии и (221/)-симметрии. In: Studia Universitatis Moldaviae (Seria Ştiinţe Exacte şi Economice), 2008, nr. 8(18), pp. 90-99. ISSN 1857-2073.
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Studia Universitatis Moldaviae (Seria Ştiinţe Exacte şi Economice)
Numărul 8(18) / 2008 / ISSN 1857-2073 /ISSNe 2345-1033

Младшие асимморфные пространственные группы трёх независимых родов преобразований антисимметрии, (221)-симметрии и (221/)-симметрии

Pag. 90-99

Палистрант Александр, Şeneşeuţcaia Alla
 
Молдавский Государственный Университет
 
Disponibil în IBN: 22 noiembrie 2013


Rezumat

Deducerea grupurilor minore asimorfe spaţiale de antisimetrie de multiplicitatea trei a fost obţinută prin metoda Şubnikov – Zamorzaev. De asemenea, a fost stabilită legătura acestor grupuri cu grupurile minore asimorfe spaţiale de tipurile (221) şi (221/). Această legătură a dat posibilitatea de a stabili numărul tuturor grupurilor minore diferite, obţinute din grupurile asimorfe spaţiale la generalizarea lor cu (221)-simetria şi (221/)-simetria.

Junior asimmorfic space groups of three – fold antisimmetry have been derived using Shubnikov – Zamorzaev method. The connection of these groups with junior asimmorfic spase groups of (221)-symmetry and (221/)-symmetry has been discovered. This connection permitted to establish the number of different junior groups which asimmorfic space groups generate for (221)-symmetry and (221/)-symmetry.

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