Shows a robust linear lower bound on the dimension of the attack resource state
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Connects $f$-routing to topics in classical cryptography, in particular conditional disclosure of secrets. Shows a sub-exponential upper bound for attacks for any $f$ and finds an $f$ that is believed to be outside of $\mathsf{P}$ (with pre-processing), but efficiently attacked
Considers QPV in higher dimensions carefully and shows unconditional security in the random oracle model
Provides a lower bound in terms of the Schmidt-rank of the resource state for perfect attacks. Gives linear lower bounds for some concrete functions
Tightly characterises the secure region of the protocol depending on the loss and error rates