activity
20042008
most citedA de Finetti representation theorem for infinite dimensional quantum systems and applications to quantum cryptography

368 citations · 1.6k across the 14 of their papers we have counts for

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Showing 2006Show all

7 papers · 1 filter

quant-ph20061 cited

A Tight High-Order Entropic Quantum Uncertainty Relation With Applications

Ivan B. Damgaard, Serge Fehr, Renato Renner +2

We derive a new entropic quantum uncertainty relation involving min-entropy. The relation is tight and can be applied in various quantum-cryptographic settings. Protocols for quant…

quant-ph20061 cited

On the impossibility of extracting classical randomness using a quantum computer

Yevgeniy Dodis, Renato Renner

In this work we initiate the question of whether quantum devices can provide us with an almost perfect source of classical randomness, and more generally, suffice for classical cry…

cs.IT20065 cited

The single-serving channel capacity

Renato Renner, Stefan Wolf, Juerg Wullschleger

In this paper we provide the answer to the following question: Given a noisy channel and epsilon>0, how many bits can be transmitted with an error of at most epsilon by a single us…

cs.IT20066 cited

On the randomness of independent experiments

Thomas Holenstein, Renato Renner

Given a probability distribution P, what is the minimum amount of bits needed to store a value x sampled according to P, such that x can later be recovered (except with some small…

quant-ph2006

Unifying classical and quantum key distillation

Matthias Christandl, Artur Ekert, Michal Horodecki +3

Assume that two distant parties, Alice and Bob, as well as an adversary, Eve, have access to (quantum) systems prepared jointly according to a tripartite state. In addition, Alice…

quant-ph2006203 cited

One-and-a-half quantum de Finetti theorems

Matthias Christandl, Robert Koenig, Graeme Mitchison +1

We prove a new kind of quantum de Finetti theorem for representations of the unitary group U(d). Consider a pure state that lies in the irreducible representation U_{mu+nu} for You…