1 citations · 2 across the 9 of their papers we have counts for
10 papers
Every symmetric Kubo-Ando connection has the order-determining property on
Emmanuel Chetcuti, Curt Healey
In \cite{molnar} L.~Molnar studied the question of whether the Löwner partial order on the positive cone of an operator algebra is determined by the norm of any arbitrary Kubo-Ando…
Lattice uniformities inducing unbounded convergence
Kevin Abela, Emmanuel Chetcuti, Hans Weber
A net in a locally solid Riesz space is said to be unbounded -convergent to if for all $u\in X…
On the commutant of in its ultrapower
Emmanuel Chetcuti, Beatriz Zamora-Aviles
Let be the algebra of bounded linear operators on a separable infinite-dimensional Hilbert space . We study the commutant of in its ultrapower. We characterize the…
On different modes of order convergence and some applications
Kevin Abela, Emmanuel Chetcuti, Hans Weber
Different notions for order convergence have been considered by various authors. Associated to every notion of order convergence corresponds a topology, defined by taking as the cl…
The order topology on duals of C-algebras and von Neumann algebras
Emmanuel Chetcuti, Jan Hamhalter
For a von Neumann algebra we study the order topology associated with the hermitian part and to intervals of the predual . It is shown t…
Order topology on orthocomplemented posets of linear subspaces of a pre-Hilbert space
David Buhagiar, Emmanuel Chetcuti, Hans Weber
Motivated by the Hilbert-space model for quantum mechanics, we define a pre-Hilbert space logic to be a pair $(S,\el)$, where is a pre-Hilbert space and $\el$ is an orthocomple…