most citedAnalysing causal structures in generalised probabilistic theories

12 citations · 12 across the 1 of their papers we have counts for

collaborators

9 papers

quant-ph202612 cited

Analysing causal structures in generalised probabilistic theories

Mirjam Weilenmann, Roger Colbeck

Causal structures give us a way to understand the origin of observed correlations. These were developed for classical scenarios, but quantum mechanical experiments necessitate thei…

quant-ph2026

Theories with no superluminal signaling have greater information-processing power than theories with no superluminal causation

V. Vilasini, Roger Colbeck

A central goal in the foundations of physics is to understand the structure of physical theories, such as quantum theory, from physical principles. This is often explored by consid…

quant-ph2026

Higher rates for semi-device-independent randomness expansion by recycling input randomness

Rutvij Bhavsar, Hamid Tebyanian, Roger Colbeck

Although quantum random number generators rely on the inherent indeterminism of quantum mechanics, ensuring that the numbers produced are secure remains a significant challenge. We…

quant-ph2026

Improved device-independent randomness expansion rates using two sided randomness

Rutvij Bhavsar, Sammy Ragy, Roger Colbeck

A device-independent randomness expansion protocol aims to take an initial random string and generate a longer one, where the security of the protocol does not rely on knowing the…

quant-ph2025

Closing the problem of which causal structures of up to six total nodes have a classical-quantum gap

Shashaank Khanna, Matthew Pusey, Roger Colbeck

The discovery of Bell that there exist quantum correlations that cannot be reproduced classically is one of the most important in the foundations of quantum mechanics, as well as h…

quant-ph2025

Expanding bipartite Bell inequalities for maximum multi-partite randomness

Lewis Wooltorton, Peter Brown, Roger Colbeck

Nonlocal tests on multi-partite quantum correlations form the basis of protocols that certify randomness in a device-independent (DI) way. Such correlations admit a rich structure,…