We study orthogonality preserving operators between C∗-algebras, JB∗-algebras and JB∗-
triples. Let T: A→ E be an orthogonality preserving bounded linear operator from a C∗ …

In this article, we investigate disjointness-preserving orthogonally additive operators in the
setting of vector lattices. First, we present a formula for the band projection onto the band …

This book provides a concise survey of the theory of zero product-determined algebras,
which has been developed over the last 15 years. It is divided into three parts. The first part …

We survey some recent studies of linear zero product or orthogonality preservers between
C*/W*-algebras, their dual or predual spaces, and holomorphic disjointness preservers of C …

We obtain a complete characterization of all orthogonality preserving operators from a JB*-
algebra to a JB*-triple. If T: J→ E is a bounded linear operator from a JB*-algebra …

Full article: Local Triple Derivations on C*-Algebras† Skip to Main Content Taylor and Francis
Online homepage Taylor and Francis Online homepage Log in | Register Cart 1.Home 2.All …

We study the space of orthogonally additive n-homogeneous polynomials on C (K). There
are two natural norms on this space. First, there is the usual supremum norm of uniform …

Let E be a vector lattice, λ 1, λ 2,…, λ k scalars and φ 1,…, φ k pairwise independent regular
linear functionals on E. We show that if k< m then∑ j= 1 k λ j φ jm is orthogonally additive if …

Let G be a compact group, let X be a Banach space, and let P: L 1 (G)→ X be an
orthogonally additive, continuous n-homogeneous polynomial. Then we show that there …

We study holomorphic maps between C*‐algebras A and B, when f: BA (0, ϱ)→ B is a
holomorphic map** whose Taylor series at zero is uniformly converging in some open unit …