Janko group may refer to any of the four sporadic groups named for Zvonimir Janko:
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Janko group J1 — In mathematics, the smallest Janko group, J1, of order 175560, was first described by Zvonimir Janko (1965), in a paper which described the first new sporadic simple group to be discovered in over a century and which launched the modern theory of … Wikipedia
Janko group J3 — In mathematics, the third Janko group J3, also known as the Higman Janko McKay group, is a finite simple sporadic group of order 50232960. Evidence for its existence was uncovered by Zvonimir Janko, and it was shown to exist by Graham Higman and… … Wikipedia
Janko group J4 — In mathematics, the fourth Janko group J 4 is a sporadic finite simple group whose existence was suggested by Zvonimir Janko (1976), and then proven to uniquely exist by Simon Norton and others in 1980. It is the unique finite simple group of… … Wikipedia
Hall–Janko group — In mathematics, the Hall Janko group HJ , is a finite simple sporadic group of order 604800. It is also called the second Janko group J 2, or the Hall Janko Wales group, since it was predicted by Janko and constructed by Hall and Wales. It is a… … Wikipedia
Janko — People: *Zvonimir Janko, mathematician *Paul von Janko, inventor of the Janko keyboard *Marc Janko, Austrian football playerIn mathematics: *Janko group *Janko group J1 *Janko group J2 *Janko group J3 *Janko group J4 … Wikipedia
Janko Veselinović (lawyer) — Janko Veselinović Јанко Веселиновић Born November 6, 1965(1965 11 06) Knin, Croatia Nationality Serbian … Wikipedia
Conway group — Group theory Group theory … Wikipedia
O'Nan group — Group theory Group theory … Wikipedia
Group (mathematics) — This article covers basic notions. For advanced topics, see Group theory. The possible manipulations of this Rubik s Cube form a group. In mathematics, a group is an algebraic structure consisting of a set together with an operation that combines … Wikipedia
Group of Lie type — In mathematics, a group of Lie type G(k) is a (not necessarily finite) group of rational points of a reductive linear algebraic group G with values in the field k. Finite groups of Lie type form the bulk of nonabelian finite simple groups.… … Wikipedia
