activity
20242026
collaborators

7 papers

quant-ph2026

State-independent uncertainty relations on multipartite spin -systems

Yiling Wang, Kailash Misra, Naihuan Jing

Uncertainty relations quantify fundamental limits on simultaneous measurement of quantum observables. While conventional formulations are state-dependent, state-independent uncerta…

quant-ph2026

Complexity Bounds for Hamiltonian Simulation in Unitary Representations

Naihuan Jing, Molena Nguyen

For any unitary representation on a finite-dimensional Hilbert space \(V\) with differential \(dρ: \mathfrak{g} \to \mathfrak{u}(V)\) for the Lie algebra , we cons…

quant-ph2025

Zassenhaus Expansion in Solving the Schrödinger Equation

Yali Du, Naihuan Jing, Molena Nguyen +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

Local Unitary Equivalence of Tripartite Quantum States In Terms of Trace Identities

Isaac Dobes, Naihuan Jing

In this paper we present a modified version of the proof given Jing-Yang-Zhao's paper "Local Unitary Equivalence of Quantum States and Simultaneous Orthogonal Equivalence," which e…

quant-ph2025

Cayley's First Hyperdeterminant is an Entanglement Measure

Isaac Dobes, Naihuan Jing

Previously, it was shown that both the concurrence and -tangle on -qubit pure quantum states can be expressed in terms of Cayley's first hyperdeterminant \cite{dobes2024qubi…

math.RT2024

Irreducible characters of the generalized symmetric group

Huimin Gao, Naihuan Jing

The paper studies how to compute irreducible characters of the generalized symmetric group by iterative algorithms. After reproving the Ariki-Koike version of the Mur…