Wyniki wyszukiwania

Sortuj według:

Ogranicz wyniki do:

The bundle convergence in von Neumann algebras and their $L_2$-spaces

100%

Hensz E., Jajte R., Paszkiewicz A.

Studia Mathematica

1996

tom 120

nr 1

23-46

A stronger version of almost uniform convergence in von Neumann algebras is introduced. This "bundle convergence" is additive and the limit is unique. Some extensions of classical limit theorems are obtained.

The unconditional pointwise convergence of orthogonal seriesin $L_2$ over a von Neumann algebra

100%

Hensz E., Jajte R., Paszkiewicz A.

Colloquium Mathematicum

1996

tom 69

nr 2

167-178

The paper is devoted to some problems concerning a convergence of pointwise type in the $L_2$-space over a von Neumann algebra M with a faithful normal state Φ [3]. Here $L_2 = L_2(M,Φ)$ is the completion of M under the norm $x → |x|^2 = Φ(x*x)^{1/2}$.

Ograniczanie wyników

1 Colloquium Mathematicum

1 Studia Mathematica

2 Hensz E.

2 Jajte R.

2 Paszkiewicz A.

2 1996

Wyniki wyszukiwania

The bundle convergence in von Neumann algebras and their $L_2$-spaces

The unconditional pointwise convergence of orthogonal seriesin $L_2$ over a von Neumann algebra