most citedAnalytic Expressions for Geometric Measure of Three Qubit States

34 citations

6 papers

math.NT2008

2-universal Hermitian lattices over imaginary quadratic fields

Myung-Hwan Kim, Poo-Sung Park

A positive definite Hermitian lattice is said to be 2-universal if it represents all positive definite binary Hermitian lattices. We find all 2-universal ternary and quaternary Her…

math.NT20081 cited

Simple proofs for universal binary Hermitian lattices

Poo-Sung Park

If a positive definite Hermitian lattice represents all positive integers, we call it universal. Several mathematicians, including the author, found 25 universal binary Hermitian l…

quant-ph2008

Three-Qubit Groverian Measure

Eylee Jung, Mi-Ra Hwang, DaeKil Park +2

The Groverian measures are analytically computed in various types of three-qubit states. The final results are also expressed in terms of local-unitary invariant quantities in each…

quant-ph200818 cited

Geometric Measure of Entanglement and Shared Quantum States

Levon Tamaryan, DaeKil Park, Jin-Woo Son +1

We give an explicit expression for the geometric measure of entanglement for three qubit states that are linear combinations of four orthogonal product states. It turns out that th…

quant-ph200734 cited

Analytic Expressions for Geometric Measure of Three Qubit States

Levon Tamaryan, DaeKil Park, Sayatnova Tamaryan

A new method is developed to derive an algebraic equations for the geometric measure of entanglement of three qubit pure states. The equations are derived explicitly and solved in…

quant-ph200726 cited

Reduced State Uniquely Defines Groverian Measure of Original Pure State

Eylee Jung, Mi-Ra Hwang, Hungsoo Kim +4

Groverian and Geometric entanglement measures of the n-party pure state are expressed by the (n-1)-party reduced state density operator directly. This main theorem derives several…