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20242026
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quant-ph2026

State-independent uncertainty relations on multipartite spin -systems

Yiling Wang, Kailash Misra, Naihuan Jing

The paper introduces a representation‑theoretic method to derive exact state‑independent variance‑based uncertainty bounds for multipartite spin‑½ (qubit) systems, providing analyt…

quant-ph2026

Unified monogamy and polygamy relations for multipartite systems

Yue Cao, Naihuan Jing, Kailash Misra +1

The paper introduces a tunable, parameter‑dependent framework that unifies and refines monogamy and polygamy inequalities for multipartite entanglement measures, providing tighter…

quant-ph2025

Zassenhaus Expansion in Solving the Schrödinger Equation

Yali Du, Molena Nguyen, Naihuan Jing +1

A fundamental challenge in quantum simulation is approximating the time-evolution operator \(U(t)=e^{-i\mathcal{H}t}\) generated by a large sum of typically non-commuting Hamiltoni…

quant-ph2025

Superior monogamy and polygamy relations and estimates of concurrence

Yue Cao, Naihuan Jing, Kailash Misra +1

It is well known that any well-defined bipartite entanglement measure obeys th-monogamy relations Eq. (1.1) and assisted measure obeys th-po…

quant-ph2024

Tighter bounds for generalized monogamy and polygamy relations

Yue Cao, Naihuan Jing, Yiling Wang

We study generalized monogamy and polygamy relations for concurrence of assistance and negativity of assistance using parametrized bounds in general multi-partite quantum systems.…