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

Volume 69 / 1996

Ewa Hensz, Ryszard Jajte, Adam Paszkiewicz Colloquium Mathematicum 69 (1996), 167-178 DOI: 10.4064/cm-69-2-167-178

Abstract

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 $x → |x|^2 = Φ(x*x)^{1/2}$.

Authors

  • Ewa Hensz
  • Ryszard Jajte
  • Adam Paszkiewicz

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