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 Übersetzung für 'dihedral group' von Englisch nach Deutsch
math.
dihedral group
Diedergruppe {f}
Teiltreffer
climbing
dihedral
Verschneidung {f}
11
dihedral {adj}zweiflächig
16
aviat.
dihedral {adj}
V-förmig [auch: v-förmig] [Tragflächen]
aviat.spec.tech.
dihedral {adj}
dihedral
aviat.
dihedral {adj}
in V-Stellung [Tragflächen]
math.
dihedral angle
Flächenwinkel {m}
chem.
dihedral angle
Torsionswinkel {m}
chem.
dihedral angle
Diederwinkel {m}
chem.tech.
dihedral angle
Dihedralwinkel {m}
archaeo.tools
dihedral burin
Mehrschlagstichel {m}
chem.
aldehyde group <CHO group>
Aldehydgruppe {f} <CHO-Gruppe>
chem.
carbonyl group <CO group>
Carbonylgruppe {f} <CO-Gruppe>
chem.
carbonyl group <CO group>
Karbonylgruppe {f} [Rsv.] <CO-Gruppe>
chem.
carbonyl group <CO group>
Ketogruppe {f} <CO-Gruppe>
chem.
aldehyde group <CHO group>
Aldehyd-Gruppe {f} <CHO-Gruppe>
chem.
carbonyl group <CO group>
Carbonyl-Gruppe {f} <CO-Gruppe>
chem.
isocyanate group <NCO group>
Isocyanat-Gruppe {f} <NCO-Gruppe>
chem.
isocyanate group <NCO group>
Isocyanatgruppe {f} <NCO-Gruppe>
econ.
group
Firmengruppe {f}
30
chem.
group
Rest {m} [Gruppe]
21 Übersetzungen
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Anwendungsbeispiele Englisch
  • S3 (dihedral group of order 6) is the group of all permutations of 3 objects, but also a permutation group of the 6 group elements, and the latter is how it is realized by its regular representation.
  • A regular hexagon has six rotational symmetries ("rotational symmetry of order six") and six reflection symmetries ("six lines of symmetry"), making up the dihedral group D6.
  • A simple illustration of Sylow subgroups and the Sylow theorems are the dihedral group of the "n"-gon, "D"2"n".
  • It is however an abelian group, and isomorphic to the dihedral group of order (cardinality) 4, i.e.
  • For example, the Schur–Zassenhaus theorem implies the existence of a semi-direct product among groups of order 6; there are two such products, one of which is a direct product, and the other a dihedral group.

  • Nor need a "p"-group be abelian; the dihedral group Dih4 of order 8 is a non-abelian 2-group. However, every group of order "p"2 is abelian.
  • For example, the dihedral group [...] is generated by the right rotation [...] and the reflection [...] in a vertical line (every element of [...] is a finite product of copies of these and their inverses).
  • For example, the dihedral group D8 of order sixteen can be generated by a rotation, "r", of order 8; and a flip, "f", of order 2; and certainly any element of D8 is a product of "r" [...] s and "f" [...] s.
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