Given an infinite, compact, monothetic group G we study decompositions and structure of unbounded derivations in a crossed product C∗ -algebra C(G)⋊Z obtained from a translation on G by a generator of a dense cyclic subgroup. We also study derivations in a Toeplitz extension of the crossed product and the question whether unbounded derivations can be lifted from one algebra to the other
AbstractLetAbe a simple unital AT algebra of real rank zero such that it has a unique tracial stateτ...
AbstractLet C(H) denote the C∗-algebra of all compact linear operators on a complex Hilbert space H....
AbstractIf H is a G-crossed module, the set of derivations of G in H is a monoid under the Whitehead...
AbstractWe consider unbounded derivations in C∗-algebras commuting with compact groups of ∗-automorp...
AbstractWe consider unbounded ∗-derivations δ in UHF-C∗-algebras A=(∪∞n=1An)−) with dense domain. If...
To each monoid $P$ that embeds in a group we associate a universal Toeplitz C*-algebra $T_u(P)$ defi...
AbstractLet G be a compact abelian group, and τ an action of G on a C∗-algebra U, such that Uτ(γ)Uτ(...
AbstractUnbounded derivations in uniformly hyperfinite C∗-algebras will be studied. Various conditio...
This work explores the interplay of C*-dynamics and K-theory. More precisely, we study the extent to...
We study the crossed product C⁎C⁎-algebra associated to injective endomorphisms, which turns out to ...
AbstractWe study the quotients of the Toeplitz C∗-algebra of a quasi-lattice ordered group (G,P), wh...
AbstractThis paper is a study of closed derivations in commutative C∗ algebras. A partial characteri...
We introduce and study the universal unbounded derivation of a Fréchet algebra with fixed dense doma...
If H is a G-crossed module, the set of derivations of G in H is a monoid under the Whitehead product...
AbstractThe question of which C∗-algebras have only inner derivations has been considered by a numbe...
AbstractLetAbe a simple unital AT algebra of real rank zero such that it has a unique tracial stateτ...
AbstractLet C(H) denote the C∗-algebra of all compact linear operators on a complex Hilbert space H....
AbstractIf H is a G-crossed module, the set of derivations of G in H is a monoid under the Whitehead...
AbstractWe consider unbounded derivations in C∗-algebras commuting with compact groups of ∗-automorp...
AbstractWe consider unbounded ∗-derivations δ in UHF-C∗-algebras A=(∪∞n=1An)−) with dense domain. If...
To each monoid $P$ that embeds in a group we associate a universal Toeplitz C*-algebra $T_u(P)$ defi...
AbstractLet G be a compact abelian group, and τ an action of G on a C∗-algebra U, such that Uτ(γ)Uτ(...
AbstractUnbounded derivations in uniformly hyperfinite C∗-algebras will be studied. Various conditio...
This work explores the interplay of C*-dynamics and K-theory. More precisely, we study the extent to...
We study the crossed product C⁎C⁎-algebra associated to injective endomorphisms, which turns out to ...
AbstractWe study the quotients of the Toeplitz C∗-algebra of a quasi-lattice ordered group (G,P), wh...
AbstractThis paper is a study of closed derivations in commutative C∗ algebras. A partial characteri...
We introduce and study the universal unbounded derivation of a Fréchet algebra with fixed dense doma...
If H is a G-crossed module, the set of derivations of G in H is a monoid under the Whitehead product...
AbstractThe question of which C∗-algebras have only inner derivations has been considered by a numbe...
AbstractLetAbe a simple unital AT algebra of real rank zero such that it has a unique tracial stateτ...
AbstractLet C(H) denote the C∗-algebra of all compact linear operators on a complex Hilbert space H....
AbstractIf H is a G-crossed module, the set of derivations of G in H is a monoid under the Whitehead...