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20122022
most citedA geometric characterization of invertible quantum measurement maps

9 citations · 9 across the 6 of their papers we have counts for

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quant-ph2022

Approximate separation of quantum gates and separation experiments of CNOT based on Particle Swarm Optimization algorithm

Kan He, Shusen Liu, Jinchuan Hou

Ying conceived of using two or more small-capacity quantum computers to produce a larger-capacity quantum computing system by quantum parallel programming ([M. S. Ying, Morgan-Kauf…

quant-ph2021

Separation of gates in quantum parallel programming

Kan He, Shusen Liu, Jinchuan Hou

The number of qubits in current quantum computers is a major restriction on their wider application. To address this issue, Ying conceived of using two or more small-capacity quant…

quant-ph2021

Quantifying measurement-induced nonbilocal correlation

Ying Zhang, Kan He

In the paper, we devote to defining an available measure to quantify the nonbilocal correlation in the entanglement-swapping experiment. Then we obtain analytical formulas to calcu…

quant-ph2019

Separation and approximate separation of multipartite quantum gates

Kan He, Shusen Liu, Jinchuan Hou

The number of qubits of current quantum computers is one of the most dominating restrictions for applications. So it is naturally conceived to use two or more small capacity quantu…

quant-ph2018

Entanglement criterion independent on observables for multipartite Gaussian states based on uncertainty principle

Kan He, Jinchuan Hou

The local uncertainty relation (LUR) criteria for quantum entanglement, which is dependent on chosen observables, is developed recent. In the paper, applying the uncertainty princi…

quant-ph20129 cited

A geometric characterization of invertible quantum measurement maps

Kan He, Jin-Chuan Hou, Chi-Kwong Li

A geometric characterization is given for invertible quantum measurement maps. Denote by the convex set of all states (i.e., trace-1 positive operators) on Hilber…