activity
20232026
most citedQubits as Hypermatrices and Entanglement

2 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.SP2026

Higher Degree -Hermitian Forms and Positivity-Preserving Contractions

Isaac Dobes

In this article we introduce higher-degree -Hermitian forms, a tubal analogue of ordinary Hermitian forms of arbitrary degree. Through a synthesis of multilinear matrix multipli…

quant-ph2025

New Identity for Cayley's First Hyperdeterminant with Applications to Symmetric Tensors and Entanglement

Isaac Dobes

In this article, a new formula for computing Cayley's first hyperdeterminant in terms of the Levi-Civita symbol is given. It is then shown that this formula can be used to compute…

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…

quant-ph2024

Classifying Density Matrices of 2 and 3 Qubit States Up To LU Equivalence

Isaac Dobes, Naihuan Jing

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

quant-ph2023★ 2 cited

Qubits as Hypermatrices and Entanglement

Isaac Dobes, Naihuan Jing

In this paper, we represent -qubits as hypermatrices and consider various applications to quantum entanglement. In particular, we use the higher-order singular value decompositi…