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quant-ph2026

Quantum encodings that preserve persistent homology

Arthur J. Parzygnat, Andrew Vlasic

Given a data set with a notion of distance, such as a point cloud in Euclidean space, topological data analysis (TDA) uses techniques from algebraic topology and metric geometry to…

quant-ph20251 cited

Bipartite quantum states admitting a causal explanation

Minjeong Song, Arthur J. Parzygnat

The statistics of local measurements of joint quantum systems can sometimes be used to distinguish the spatiotemporal structure in which they were measured. We first prove that eve…

quant-ph2025

Operator representation of spatiotemporal quantum correlations

James Fullwood, Arthur J. Parzygnat

While quantum correlations between two spacelike-separated systems are fully encoded by the bipartite density operator associated with the joint system, there does not exist an ana…

quant-ph2024

Towards structure-preserving quantum encodings

Arthur J. Parzygnat, Tai-Danae Bradley, Andrew Vlasic +1

Harnessing the potential computational advantage of quantum computers for machine learning tasks relies on the uploading of classical data onto quantum computers through what are c…

quant-ph2024

Quantum Mutual Information in Time

James Fullwood, Zhen Wu, Arthur J. Parzygnat +1

While the quantum mutual information is a fundamental measure of quantum information, it is only defined for spacelike-separated quantum systems. Such a limitation is not present i…

quant-ph2024

Time-symmetric correlations for open quantum systems

Arthur J. Parzygnat, James Fullwood

Two-time expectation values of sequential measurements of dichotomic observables are known to be time symmetric for closed quantum systems. Namely, if a system evolves unitarily be…