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Search: MSC category 20B25 ( Finite automorphism groups of algebraic, geometric, or combinatorial structures [See also 05Bxx, 12F10, 20G40, 20H30, 51-XX] )

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1. CMB 2004 (vol 47 pp. 161)

Alspach, Brian; Du, Shaofei
 Suborbit Structure of Permutation $p$-Groups and an Application to Cayley Digraph Isomorphism Let $P$ be a transitive permutation group of order $p^m$, $p$ an odd prime, containing a regular cyclic subgroup. The main result of this paper is a determination of the suborbits of $P$. The main result is used to give a simple proof of a recent result by J.~Morris on Cayley digraph isomorphisms. Categories:20B25, 05C60

2. CMB 2002 (vol 45 pp. 686)

Rauschning, Jan; Slodowy, Peter
 An Aspect of Icosahedral Symmetry We embed the moduli space $Q$ of 5 points on the projective line $S_5$-equivariantly into $\mathbb{P} (V)$, where $V$ is the 6-dimensional irreducible module of the symmetric group $S_5$. This module splits with respect to the icosahedral group $A_5$ into the two standard 3-dimensional representations. The resulting linear projections of $Q$ relate the action of $A_5$ on $Q$ to those on the regular icosahedron. Categories:14L24, 20B25
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