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20132016
most citedNumerical Radii for Tensor Products of Matrices

9 citations · 12 across the 7 of their papers we have counts for

collaborators

7 papers

quant-ph2016

Optimal Bounds on Functions of Quantum States under Quantum Channels

Chi-Kwong Li, Diane Christine Pelejo, Kuo-Zhong Wang

Let be quantum states and be a scalar function such as the trace norm, the fidelity, and the relative entropy, etc. We determine optimal…

math.RA2015

Product of two positive contractions

Chi-Kwong Li, Diane Christine Pelejo, Kuo-Zhong Wang

Several characterizations are given for a square matrix that can be written as the product of two positive (semidefinite) projections. Based on one of these characterizations, and…

math.FA2015★ 2 cited

Numerical Ranges of the product of Operators

Hongke Du, Chi-Kwong Li, Kuo-Zhong Wang +2

We study containment regions of the numerical range of the product of operators and such that and are line segments. It is shown that the containment region i…

math.MG2015★ 1 cited

Minkowski product of convex sets and product numerical range

Chi-Kwong Li, Diane Christine Pelejo, Yiu-Tung Poon +1

Let be two compact convex sets in . Their Minkowski product is the set . We show that the set is star-shaped i…

math.FA2014

The spectrum of the product of operators, and the product of their numerical ranges

Chi-Kwong Li, Ming-Cheng Tsai, Kuo-Zhong Wang +1

We show that a compact operator is a multiple of a positive semi-definite operator if and only if $$ σ(AB) \subseteq \overline{W(A)W(B)}, \quad\text{for all (rank one) operator…

math.FA2013★ 9 cited

Numerical Radii for Tensor Products of Matrices

Hwa-Long Gau, Kuo-Zhong Wang, Pei Yuan Wu

For -by- and -by- complex matrices and , it is known that the inequality holds, where and denote, respectively…