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C. Hering, "Transitive linear groups and linear groups which contain irreducible subgroups of prime order," Geom. Dedicata, vol. 2, pp. 425--460, 1974.

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2-Transitive and flag-transitive designs - Kantor   (Correct)

....collineation group. The results in Hering s general program also apply to an even more important situation: determining all transitive linear groups (subgroups of GL(d; q) transitive on the nonzero vectors of the underlying vector space) The proof of his results on such groups has appeared in [22, 23] in the generic case, when some noncyclic composition factor is an alternating group or a group of Lie type; while in [23, p. 164] Hering states that the unpublished manuscript [24] contains the corresponding investigation for the known sporadic groups . An independent proof of the enumeration of ....

C. Hering, Transitive linear groups and linear groups which contain irreducible subgroups of prime order, II. J. Algebra 93 (1985) 151-164.


2-Transitive and flag-transitive designs - Kantor   (Correct)

....collineation group. The results in Hering s general program also apply to an even more important situation: determining all transitive linear groups (subgroups of GL(d; q) transitive on the nonzero vectors of the underlying vector space) The proof of his results on such groups has appeared in [22, 23] in the generic case, when some noncyclic composition factor is an alternating group or a group of Lie type; while in [23, p. 164] Hering states that the unpublished manuscript [24] contains the corresponding investigation for the known sporadic groups . An independent proof of the enumeration of ....

C. Hering, Transitive linear groups and linear groups which contain irreducible subgroups of prime order. Geom. Ded. 2 (1974) 425-460.


On the Monomiality of Nice Error Bases - Klappenecker, Rötteler (2003)   (Correct)

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C. Hering, "Transitive linear groups and linear groups which contain irreducible subgroups of prime order," Geom. Dedicata, vol. 2, pp. 425--460, 1974.

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