Kadison's theorem of 1951 describes the unital surjective isometries be-tween unital C*-algebras as the Jordan *-isomorphisms. We propose a non-selfadjoint version of his theorem and discuss the cases in which this is known to be true
Abstract. In this article, we study geometric unitaries of JB-algebras (in particular, self-adjoint ...
In 1996, Harris and Kadison posed the following problem: show that a linear bijection between C∗-alg...
Let $\mathcal D$ and $A$ be unital and separable $C^{*}$-algebras; let $\mathcal D$ be strongly self...
Kadison’s theorem of 1951 describes the unital surjective isometries be-tween unital C*-algebras as ...
Kadison’s theorem of 1951 describes the unital surjective isometries be- tween unital C*-algebras a...
In [18], R. Kadison proved that every surjective linear isometry Φ: A → B between two unital C∗-alge...
We prove that unital surjective spectral isometries on certain non-simple unital C*-algebras are Jor...
Abstract. Let A be a C∗-algebra, and B a complex normed non-associative algebra. We prove that, if B...
AbstractLet A and B be unital Banach algebras with B semisimple. Is every surjective unital linear i...
Author partially supported by the Spanish Ministry of Science, Innovation and Universities (MICINN) ...
We show that every unital linear bijection which preserves the maximal left ideals from a semi-simpl...
Let A and B be C*-algebras and let T be a linear isometry from A into B. We show that there is a lar...
AbstractIt is shown that every unital surjective linear map between J-subspace lattice algebras whic...
AbstractEvery nuclear unital separable C*-algebra A is unitally and completely isometrically ismorph...
Abstract. Let A, B be separable simple unital tracially AF C*-algebras. Assuming that A is exact and...
Abstract. In this article, we study geometric unitaries of JB-algebras (in particular, self-adjoint ...
In 1996, Harris and Kadison posed the following problem: show that a linear bijection between C∗-alg...
Let $\mathcal D$ and $A$ be unital and separable $C^{*}$-algebras; let $\mathcal D$ be strongly self...
Kadison’s theorem of 1951 describes the unital surjective isometries be-tween unital C*-algebras as ...
Kadison’s theorem of 1951 describes the unital surjective isometries be- tween unital C*-algebras a...
In [18], R. Kadison proved that every surjective linear isometry Φ: A → B between two unital C∗-alge...
We prove that unital surjective spectral isometries on certain non-simple unital C*-algebras are Jor...
Abstract. Let A be a C∗-algebra, and B a complex normed non-associative algebra. We prove that, if B...
AbstractLet A and B be unital Banach algebras with B semisimple. Is every surjective unital linear i...
Author partially supported by the Spanish Ministry of Science, Innovation and Universities (MICINN) ...
We show that every unital linear bijection which preserves the maximal left ideals from a semi-simpl...
Let A and B be C*-algebras and let T be a linear isometry from A into B. We show that there is a lar...
AbstractIt is shown that every unital surjective linear map between J-subspace lattice algebras whic...
AbstractEvery nuclear unital separable C*-algebra A is unitally and completely isometrically ismorph...
Abstract. Let A, B be separable simple unital tracially AF C*-algebras. Assuming that A is exact and...
Abstract. In this article, we study geometric unitaries of JB-algebras (in particular, self-adjoint ...
In 1996, Harris and Kadison posed the following problem: show that a linear bijection between C∗-alg...
Let $\mathcal D$ and $A$ be unital and separable $C^{*}$-algebras; let $\mathcal D$ be strongly self...