A report that the existing proof of MLS for unitary groups has a gap, plus MLS constructions for some projective special unitary groups under primality conditions.
Factorizations of almost simple groups with a solvable factor, and Cayley graphs of solvable groups
1 Pith paper cite this work. Polarity classification is still indexing.
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abstract
A classification is given for factorizations of almost simple groups with at least one factor solvable, and it is then applied to characterize $s$-arc-transitive Cayley graphs of solvable groups, leading to a striking corollary: Except the cycles, every non-bipartite connected 3-arc-transitive Cayley graph of a solvable group is a cover of the Petersen graph or the Hoffman-Singleton graph.
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The Existence of Minimal Logarithmic Signatures for some Finite Simple Unitary Groups
A report that the existing proof of MLS for unitary groups has a gap, plus MLS constructions for some projective special unitary groups under primality conditions.