H. Pfitzner

most citedA separable L-embedded Banach space has property (X) and is therefore the unique predual of its dual

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math.FA2005★ 1 cited

A separable L-embedded Banach space has property (X) and is therefore the unique predual of its dual

Hermann Pfitzner

In this note the following is proved. Separable L-embedded spaces - that is separable Banach spaces which are complemented in their biduals such that the norm between the two compl…

math.FA2000

Perturbation of $l^{1}$ -copies and measure convergence in preduals of von Neumann algebras

Hermann Pfitzner

Let L_1 be the predual of a von Neumann algebra with a finite faithful normal trace. We show that a bounded sequence in L_1 converges to 0 in measure if and only if each of its sub…

math.FA2000

A note on asymptotically isometric copies of $l^{1}$ and $c_{0}$

Hermann Pfitzner

Nonreflexive Banach spaces that are complemented in their bidual by an L-projection - like preduals of von Neumann algebras or the Hardy space $H^{1}$ - contain, roughly speaking, ma…

A separable L-embedded Banach space has property (X) and is therefore the unique predual of its dual

Perturbation of l1-copies and measure convergence in preduals of von Neumann algebras

A note on asymptotically isometric copies of l1 and c0​

Perturbation of $l^{1}$ -copies and measure convergence in preduals of von Neumann algebras

A note on asymptotically isometric copies of $l^{1}$ and $c_{0}$