Fixed-length monitored Haar products converge to ν_c^⊠L; the free small-loss limit has S-transform exp(τ/(1+z)) and Erlang moments that explain Beenakker’s recursions.
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Free Multiplicative Convolution and Erlang Moments in Monitored Quantum Transport
Fixed-length monitored Haar products converge to ν_c^⊠L; the free small-loss limit has S-transform exp(τ/(1+z)) and Erlang moments that explain Beenakker’s recursions.