activity
20072026
most citedGenerating random density matrices

188 citations · 1.3k across the 84 of their papers we have counts for

collaborators

88 papers

hep-th2026

Multi-entropy in random tensor networks

Miao Hu, Simon Lin, Ion Nechita

We study the evaluation of Rényi multi-entropies in Random Tensor Network (RTN) states in the large bond-dimension limit. For the case of Rényi index and arbitrar…

math.OA2026

Quantum Graph Theory by Example

Gian Luca Spitzer, Ion Nechita

Quantum graphs have been introduced by Duan, Severini, and Winter to describe the zero-error behaviour of quantum channels. Since then, quantum graph theory has become a field of s…

quant-ph2025

Inclusion constants for free spectrahedra with applications to quantum incompatibility

Andreas Bluhm, Eric Evert, Igor Klep +2

Building on the matrix cube problem, inclusions of free spectrahedra have been used successfully to obtain relaxations of hard spectrahedral inclusion problems. The quality of such…

quant-ph2025

Random measurements are almost maximally incompatible

Andreas Bluhm, Cécilia Lancien, Ion Nechita

In this work, we investigate the incompatibility of random quantum measurements. Most previous work has focused on characterizing the maximal amount of white noise that any fixed n…

physics.plasm-ph2025

Axion generation and detection in laser-plasma wakefields

Xiangyan An, Min Chen, Jianglai Liu +4

The axions are compelling candidates for cold dark matter, but their extremely weak interaction with photons makes laboratory searches challenging. We show that the quasi-static el…

quant-ph2024★ 4 cited

Random covariant quantum channels

Ion Nechita, Sang-Jun Park

The group symmetries inherent in quantum channels often make them tractable and applicable to various problems in quantum information theory. In this paper, we introduce natural pr…

quant-ph2024

On the simulation of quantum multimeters

Andreas Bluhm, Leevi Leppäjärvi, Ion Nechita

In the quest for robust and universal quantum devices, the notion of simulation plays a crucial role, both from a theoretical and from an applied perspective. In this work, we go b…

quant-ph2024★ 2 cited

Generating random Gaussian states

Leevi Leppäjärvi, Ion Nechita, Ritabrata Sengupta

We develop a method for the random sampling of (multimode) Gaussian states in terms of their covariance matrix, which we refer to as a random quantum covariance matrix (RQCM). We a…

quant-ph2023★ 1 cited

Monogamy of highly symmetric states

Rene Allerstorfer, Matthias Christandl, Dmitry Grinko +4

We investigate the extent to which two particles can be maximally entangled when they are also similarly entangled with other particles on a complete graph, focusing on Werner, iso…

math.PR2023

The -circular limit of random tensor flattenings

Stéphane Dartois, Camille Male, Ion Nechita

The tensor flattenings appear naturally in quantum information when one produces a density matrix by partially tracing the degrees of freedom of a pure quantum state. In this paper…

quant-ph2023

A physical noise model for quantum measurements

Faedi Loulidi, Ion Nechita, Clément Pellegrini

In this paper we introduce a novel noise model for quantum measurements motivated by an indirect measurement scheme with faulty preparation. Averaging over random dynamics governin…

quant-ph2023

Polytope compatibility -- from quantum measurements to magic squares

Andreas Bluhm, Ion Nechita, Simon Schmidt

Several central problems in quantum information theory (such as measurement compatibility and quantum steering) can be rephrased as membership in the minimal matrix convex set corr…

quant-ph2022★ 4 cited

The Asymmetric Quantum Cloning Region

Ion Nechita, Clément Pellegrini, Denis Rochette

Quantum cloning is a fundamental protocol of quantum information theory. Perfect universal quantum cloning is prohibited by the laws of quantum mechanics, only imperfect copies bei…

quant-ph2022

Estimating the entanglement of random multipartite quantum states

Khurshed P. Fitter, Cecilia Lancien, Ion Nechita

Genuine multipartite entanglement of a given multipartite pure quantum state can be quantified through its geometric measure of entanglement, which, up to logarithms, is simply the…

quant-ph2022★ 5 cited

Ergodic theory of diagonal orthogonal covariant quantum channels

Satvik Singh, Nilanjana Datta, Ion Nechita

We analyze the ergodic properties of quantum channels that are covariant with respect to diagonal orthogonal transformations. We prove that the ergodic behaviour of a channel in th…

quant-ph2022★ 2 cited

A Fisher information-based incompatibility criterion for quantum channels

Qing-Hua Zhang, Ion Nechita

We introduce a new incompatibility criterion for quantum channels, based on the notion of (quantum) Fisher information. Our construction is based on a similar criterion for quantum…

quant-ph2022★ 4 cited

A tensor norm approach to quantum compatibility

Andreas Bluhm, Ion Nechita

Measurement incompatibility is one of the most striking examples of how quantum physics is different from classical physics. Two measurements are incompatible if they cannot arise…

quant-ph2022★ 8 cited

Order preserving maps on quantum measurements

Teiko Heinosaari, Maria Anastasia Jivulescu, Ion Nechita

We study the partially ordered set of equivalence classes of quantum measurements endowed with the post-processing partial order. The post-processing order is fundamental as it ena…

quant-ph2021★ 11 cited

Diagonal unitary and orthogonal symmetries in quantum theory II: Evolution operators

Satvik Singh, Ion Nechita

We study bipartite unitary operators which stay invariant under the local actions of diagonal unitary and orthogonal groups. We investigate structural properties of these operators…

math-ph2021

Entanglement criteria for the bosonic and fermionic induced ensembles

Stephane Dartois, Ion Nechita, Adrian Tanasa

We introduce the bosonic and fermionic ensembles of density matrices and study their entanglement. In the fermionic case, we show that random bipartite fermionic density matrices h…

quant-ph2021★ 4 cited

A geometrical description of the universal asymmetric quantum cloning region

Ion Nechita, Clément Pellegrini, Denis Rochette

We consider the problem of determining the achievable region of parameters for universal asymmetric quantum cloning. Measuring the cloning performance with the figure of…

quant-ph2021★ 4 cited

Maximal violation of steering inequalities and the matrix cube

Andreas Bluhm, Ion Nechita

In this work, we characterize the amount of steerability present in quantum theory by connecting the maximal violation of a steering inequality to an inclusion problem of free spec…

math.CO2021

Generating series and matrix models for meandric systems with one shallow side

Motohisa Fukuda, Ion Nechita

In this article, we investigate meandric systems having one shallow side: the arch configuration on that side has depth at most two. This class of meandric systems was introduced a…

quant-ph2020★ 18 cited

Incompatibility in general probabilistic theories, generalized spectrahedra, and tensor norms

Andreas Bluhm, Anna Jenčová, Ion Nechita

In this work, we investigate measurement incompatibility in general probabilistic theories (GPTs). We show several equivalent characterizations of compatible measurements. The firs…