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20212026
most citedFundamental Limits on Correlated Catalytic State Transformations

37 citations · 47 across the 10 of their papers we have counts for

collaborators

11 papers

quant-ph2026

Log-Euclidean Rényi Conditional Mutual Information

Roberto Rubboli, Amir Arqand, Mark M. Wilde

Quantum conditional mutual information (QCMI) is a fundamental measure of conditional independence, with central applications throughout quantum information theory and many-body ph…

quant-ph2026

Strong Converse Exponent of Quantum State Merging

Mario Berta, Hao-Chung Cheng, Roberto Rubboli +1

We determine the strong converse exponent for the entanglement cost of quantum state merging, showing that it is characterized by the optimized - conditional Rényi entropies…

quant-ph2026

Maximal Rényi Relative Entropy for

Roberto Rubboli

Quantum relative entropies play a fundamental role in quantum information theory. In the classical setting, Rényi relative entropies constitute, up to linear combinations, the most…

cs.IT2026

A complete characterisation of conditional entropies

Roberto Rubboli, Erkka Haapasalo, Marco Tomamichel

Entropies are fundamental measures of uncertainty with central importance in information theory and statistics and applications across all the quantitative sciences. Under a natura…

quant-ph2026

The strong converse exponent of composable randomness extraction against quantum side information

Roberto Rubboli, Marco Tomamichel

We find a tight characterization of the strong converse exponent for randomness extraction against quantum side information. In contrast to previous tight bounds, we employ a compo…

quant-ph2025

Additivity of quantum relative entropies as a single-copy criterion

Salman Beigi, Roberto Rubboli, Marco Tomamichel

The fundamental goal of information theory is to characterize complex operational tasks using efficiently computable information quantities, Shannon's capacity formula being the pr…

quant-ph2024

Quantum conditional entropies from convex trace functionals

Roberto Rubboli, Milad M. Goodarzi, Marco Tomamichel

We study geometric properties of trace functionals that generalize those in [Zhang, Adv. Math. 365:107053 (2020)], arising from a novel family of conditional entropies with applica…

quant-ph2023

A fixed-point algorithm for matrix projections with applications in quantum information

Shrigyan Brahmachari, Roberto Rubboli, Marco Tomamichel

We develop a fixed-point iterative algorithm that computes the matrix projection with respect to the Bures distance on the set of positive definite matrices that are invariant unde…

quant-ph2023★ 10 cited

Mixed-state additivity properties of magic monotones based on quantum relative entropies for single-qubit states and beyond

Roberto Rubboli, Ryuji Takagi, Marco Tomamichel

We prove that the stabilizer fidelity is multiplicative for the tensor product of an arbitrary number of single-qubit states. We also show that the relative entropy of magic become…

quant-ph2022

New additivity properties of the relative entropy of entanglement and its generalizations

Roberto Rubboli, Marco Tomamichel

We prove that the relative entropy of entanglement is additive when \emph{at least one of the two states} belongs to some specific class. We show that these classes include biparti…

quant-ph2021★ 37 cited

Fundamental Limits on Correlated Catalytic State Transformations

Roberto Rubboli, Marco Tomamichel

Determining whether a given state can be transformed into a target state using free operations is one of the fundamental questions in the study of resources theories. Free operatio…