A new operator-theoretic variational principle represents growth rates of subadditive processes as suprema of integrals over ergodic lifts, extending Lyapunov exponent formulas and showing state-only dependence for pointwise exponents under place-dependent Markov noise.
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Integral representation of Lyapunov exponents
A new operator-theoretic variational principle represents growth rates of subadditive processes as suprema of integrals over ergodic lifts, extending Lyapunov exponent formulas and showing state-only dependence for pointwise exponents under place-dependent Markov noise.