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<zbml>
  <query>an:05702390</query>
  <answers from="1" to="1" total="1">
  <rec>
    <an>Zbl 1206.46009</an>
    <au>Frank, Michael; Pavlov, Alexander A.</au>
    <ti>Banach-Saks properties of C*-algebras and Hilbert C*-modules.</ti>
    <la>EN</la>
    <so>Banach J. Math. Anal. 3, No. 2, 91-102, electronic only (2009) errata ibid. 5, No. 1, 94-100 (2011; Zbl 05822507).</so>
    <is>ISSN 1735-8787/e</is>
    <py>2009</py>
    <dt>J</dt>
    <cc>*46B03 46L08 46L05</cc>
    <ut>Banach-Saks properties; $C^*$-algebras; Hilbert $C^*$-modules; Morita equivalence</ut>
    <ab>Summary: The investigation of $C^*$-algebras and Hilbert $C^*$-modules with respect to the classical, the weak and the uniform weak Banach-Saks properties is completed giving a full picture, in particular in the non-unital cases. This way some open questions by M.\,Kusuda and C.-H.\thinspace Chu are answered. Criteria and structural characterizations are given. In particular, the weak and the uniform weak Banach-Saks property turn out to be invariant under strong Morita equivalence for non-unital C$\ast $-algebras.? ? [For a correction, see Zbl 1206.46010.]</ab>
    <ci>Zbl 1126.46036; Zbl 0814.46043; Zbl 1206.46010</ci>
  </rec>
  </answers>
</zbml>

