We know that ck = ( 1 0 k 1 )

+ (q − 1) · (−1)) = 0, dim(2 θ2j+1)⟨c⟩ = 1 q ((2q − 2) + (q − 1) · (−2)) = 0135 and, if q ≡ 3 (mod 4), then dim(2 Re ξ1)⟨c⟩ = 1 q ((q + 1) + (q − 1) · 1) = 2,136 dim(2 Reη1)⟨c⟩ = 1

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Real irreducible representations of SL(2,q) and their fixed point dimensions for cyclic subgroups

math.RT · 2019-08-23 · conditional · novelty 4.0

The real irreducible character table of SL(2,q) is derived, and closed-form fixed point dimensions for every cyclic subgroup are tabulated.

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Real irreducible representations of SL(2,q) and their fixed point dimensions for cyclic subgroups math.RT · 2019-08-23 · conditional · none · ref 7
The real irreducible character table of SL(2,q) is derived, and closed-form fixed point dimensions for every cyclic subgroup are tabulated.

We know that ck = ( 1 0 k 1 )

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