K. Naert

most citedSuzuki-Ree groups as algebraic groups over

F_{p}

4 citations · 4 across the 2 of their papers we have counts for

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math.GR2019★ 4 cited

Suzuki-Ree groups as algebraic groups over $F_{p}$

Tom De Medts, Karsten Naert

Among the infinite classes of finite simple groups, the most exotic classes are probably the Suzuki groups and the Ree groups. They are "twisted versions" of groups of Lie type, bu…

math.GR2017

Twisting and Mixing

Karsten Naert

We present a framework that connects three interesting classes of groups: the twisted groups (also known as Suzuki-Ree groups), the mixed groups and the exotic pseudo-reductive gro…

Suzuki-Ree groups as algebraic groups over Fp​​

Twisting and Mixing

Suzuki-Ree groups as algebraic groups over $F_{p}$