activity
20182021
most citedOn 2-local nonlinear surjective isometries on normed spaces and C-algebras

1 citations · 2 across the 4 of their papers we have counts for

collaborators

8 papers

math-ph20211 cited

The structure of maps on the space of all quantum pure states that preserve a fixed quantum angle

György Pál Gehér, Michiya Mori

Let be a Hilbert space and be the projective space of all quantum pure states. Wigner's theorem states that every bijection that preserves the qua…

math.OA2020

Lattice isomorphisms between projection lattices of von Neumann algebras

Michiya Mori

Generalizing von Neumann's result on type II von Neumann algebras, we characterize lattice isomorphisms between projection lattices of arbitrary von Neumann algebras by means o…

math.FA2020

Loewner's theorem for maps on operator domains

Michiya Mori, Peter Šemrl

The classical Loewner's theorem states that operator monotone functions on real intervals are described by holomorphic functions on the upper half-plane. We characterize local orde…

math-ph2019

Continuous coexistency preservers on effect algebras

Michiya Mori, Peter Šemrl

Let be a finite-dimensional Hilbert space, . We prove that every continuous coexistency preserving map on the effect algebra is either a standard automorph…

math.FA20191 cited

On 2-local nonlinear surjective isometries on normed spaces and C-algebras

Michiya Mori

We prove that, if the closed unit ball of a normed space has sufficiently many extreme points, then every mapping from into itself with the following property is affine…

math.OA2018

Order isomorphisms of operator intervals in von Neumann algebras

Michiya Mori

We give a complete description of order isomorphisms between operator intervals in general von Neumann algebras. For the description, we use Jordan -isomorphisms and locally me…