We prove that the Lyapunov exponents of typical fiber bunched linear cocycles over Lorenz-like flows have multiplicity one: the set of exceptional cocycles has infinite codimention, i.e. it is locally contained in finite unions of closed submanifolds with arbitrarily high codimension.
A coding-free simplicity criterion for the Lyapunov exponents of Teichmueller curves
Lyapunov exponents and rigidity of Anosov automorphisms and skew products
Regularity and convergence rates for the Lyapunov exponents of linear co-cycles
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