Infinite classes of simple and multiple antisymmetry four-dimensional point groups.

Jablan, Slavik V.

Displaying similar documents to “Infinite classes of simple and multiple antisymmetry four-dimensional point groups.”

Generating sets in Steiner triple systems

Charles J. Colbourn, Jeffrey H. Dinitz (2000)

Mathematica Slovaca

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A new efficient presentation for $P S L (2, 5)$ and the structure of the groups $G (3, m, n)$

Bilal Vatansever, David M. Gill, Nuran Eren (2000)

Czechoslovak Mathematical Journal

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$G (3, m, n)$ is the group presented by $〈 a, b ∣ a^{5} = {(a b)}^{2} = b^{m + 3} a^{- n} b^{m} a^{- n} = 1 〉$ . In this paper, we study the structure of $G (3, m, n)$ . We also give a new efficient presentation for the Projective Special Linear group $P S L (2, 5)$ and in particular we prove that $P S L (2, 5)$ is isomorphic to $G (3, m, n)$ under certain conditions.

On certain ideals of the group ring $𝐙 [G]$

Ladislav Skula (1979)

Archivum Mathematicum

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Canonical equivalence relations for parameter sets

Prömel, H. J., Voigt, B.

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Displaying similar documents to “Infinite classes of simple and multiple antisymmetry four-dimensional point groups.”

Generating sets in Steiner triple systems

A new efficient presentation for P S L ( 2 , 5 ) and the structure of the groups G ( 3 , m , n )

On certain ideals of the group ring 𝐙 [ G ]

Canonical equivalence relations for parameter sets

A new efficient presentation for $P S L (2, 5)$ and the structure of the groups $G (3, m, n)$

On certain ideals of the group ring $𝐙 [G]$