Add to ORKGAbstract. In this paper, we try to attack a conjecture of Araujo and Jarosz that every bijective linear map θ between C*-algebras, with both θ and its inverse θ−1 preserving zero products, arises from an algebra isomorphism followed by a central multiplier. We show it is true for CCR C*-algebras with Hausdorff spectrum, and in general, some special C*-algebras associated to continuous fields of C*-algebras. 1
In this paper, we give a characterization of strongly Jordan zero-product preserving maps on normed ...
Let A be an algebra over a commutative unital ring C. We say that A is zero triple product determine...
© 2020, PleiadesT Publishing,T Ltd. Abstract: In the paper we introduce the notion of the Blaschke C...
AbstractIn this paper, we try to attack a conjecture of Araujo and Jarosz that every bijective linea...
Abstract. Let θ: A → B be a zero-product preserving bounded linear map between C*-algebras. Here nei...
In 1996, Harris and Kadison posed the following problem: show that a linear bijection between C∗-alg...
We show that every unital linear bijection which preserves the maximal left ideals from a semi-simpl...
Abstract. Let : M! N be a zero-product preserving linear map between algebras. We show that under s...
AbstractIn this paper, it is proved that every surjective linear map preserving identity and zero pr...
Abstract. J. Plastiras exhibited C*-algebras which are not iso-morphic but, after tensoring by M2, i...
In this paper, we describe linear maps between complex Banach algebras that preserve products equal ...
AbstractLet ϕ be a zero-product preserving bijective bounded linear map from a unital algebra A onto...
Given a C -algebra A and a suitable set of derivations on A, we consider the algebras A n of n-di...
We survey some recent studies of linear zero product or orthogonality preservers between C /W∗ -alge...
AbstractWe consider the natural contractive map from the central Haagerup tensor product of a unital...
In this paper, we give a characterization of strongly Jordan zero-product preserving maps on normed ...
Let A be an algebra over a commutative unital ring C. We say that A is zero triple product determine...
© 2020, PleiadesT Publishing,T Ltd. Abstract: In the paper we introduce the notion of the Blaschke C...
AbstractIn this paper, we try to attack a conjecture of Araujo and Jarosz that every bijective linea...
Abstract. Let θ: A → B be a zero-product preserving bounded linear map between C*-algebras. Here nei...
In 1996, Harris and Kadison posed the following problem: show that a linear bijection between C∗-alg...
We show that every unital linear bijection which preserves the maximal left ideals from a semi-simpl...
Abstract. Let : M! N be a zero-product preserving linear map between algebras. We show that under s...
AbstractIn this paper, it is proved that every surjective linear map preserving identity and zero pr...
Abstract. J. Plastiras exhibited C*-algebras which are not iso-morphic but, after tensoring by M2, i...
In this paper, we describe linear maps between complex Banach algebras that preserve products equal ...
AbstractLet ϕ be a zero-product preserving bijective bounded linear map from a unital algebra A onto...
Given a C -algebra A and a suitable set of derivations on A, we consider the algebras A n of n-di...
We survey some recent studies of linear zero product or orthogonality preservers between C /W∗ -alge...
AbstractWe consider the natural contractive map from the central Haagerup tensor product of a unital...
In this paper, we give a characterization of strongly Jordan zero-product preserving maps on normed ...
Let A be an algebra over a commutative unital ring C. We say that A is zero triple product determine...
© 2020, PleiadesT Publishing,T Ltd. Abstract: In the paper we introduce the notion of the Blaschke C...