activity
20022020
most citedTransition probabilities of normal states determine the Jordan structure of a quantum system

13 citations · 26 across the 10 of their papers we have counts for

collaborators

13 papers

math.FA2020

On a variant of Tingley's problem for some function spaces

Chi-Wai Leung, Chi-Keung Ng, Ngai-Ching Wong

Let and be two arbitrary measure spaces, and . Set $$L^p(μ)_+^\mathrm{sp}:= \{f\in L^p(μ): \|f\|_p =1; f\geq 0\ μ\tex…

math.DG2020

Analytic bundle structure on the idempotent manifold

Chi-Wai Leung, Chi-Keung Ng

Let be a (real or complex) Banach space, and be the set of all (non-zero and non-identity) idempotents; i.e., bounded linear operators on whose squares equ…

math.NT2017

The topology on Berkovich affine lines over complete valuation rings

Chi-Wai Leung, Chi-Keung Ng

In this article, we give a full description of the topology of the one dimensional affine analytic space over a complete valuation ring (i.e. a valuation ring…

math.OA2015★ 1 cited

The positive contractive part of a Noncommutative -space is a complete Jordan invariant

Chi-Wai Leung, Chi-Keung Ng, Ngai-Ching Wong

Let . We show that the positive part of the closed unit ball of a non-commmutative -space, as a metric space, is a complete Jordan -invariant for the…

math-ph2015★ 13 cited

Transition probabilities of normal states determine the Jordan structure of a quantum system

Chi-Wai Leung, Chi-Keung Ng, Ngai-Ching Wong

Let be a bijection (not assumed affine nor continuous) between the sets of normal states of two quantum systems, modelled on the self-adj…

math.FA2014

Berkovich spectra of elements in Banach Rings

Chi-Wai Leung, Chi-Keung Ng

Adapting the notion of the spectrum for an element in an ultrametric Banach algebra (as defined by Berkovich), we introduce and briefly study the Berkovich spectrum $σ^{B…