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- W1424463208 abstract "Publisher Summary This chapter describes the use of some algebraic tools developed by one of the authors to study sets of m.o.1.s. and two-variable identities. Certain groups are associated with sets of m.o.1.s. and these groups turn out to be closely connected with the Lindner–Mendelsohn conjugate invariant subgroups. In one of the most interesting cases, where the group is “as large as possible,” the corresponding set of m.o.l.s. determines a Steiner (2, k)-system and the Ganter–Werner algebra associated with it. The chapter explains the Lindner–Mendelsohn stabilizer and examines Steiner systems." @default.
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- W1424463208 date "1982-01-01" @default.
- W1424463208 modified "2023-09-27" @default.
- W1424463208 title "Some Connections between Steiner Systems and Self-Conjugate Sets of M.O.L.S." @default.
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- W1424463208 doi "https://doi.org/10.1016/s0304-0208(08)73261-4" @default.
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