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<zbml>
  <query>an:05702405</query>
  <answers from="1" to="1" total="1">
  <rec>
    <an>Zbl 1198.46019</an>
    <au>Nikolova, L.; Zachariades, T.</au>
    <ti>On Edmunds-Triebel spaces.</ti>
    <la>EN</la>
    <so>Banach J. Math. Anal. 4, No. 1, 146-158, electronic only (2010).</so>
    <is>ISSN 1735-8787/e</is>
    <py>2010</py>
    <dt>J</dt>
    <cc>*46B70 46B20 47H08</cc>
    <ut>Jordan-von Neumann constant; extrapolation spaces; logarithmic spaces; measure of non compactness; $n$-th James constant; Edmunds-Triebel logarithmic spaces</ut>
    <ab>Summary: We consider the Edmunds-Triebel logarithmic spaces $A_\theta(\log A)_{b,q}$, produced by a Banach couple $\bar A=(A_0,A_1)$, as special cases of extrapolation spaces and get estimates of a measure of weak noncompactness of the unit balls of these spaces in terms of the measures of weak noncompactness of the unit balls of the spaces $A_0$ and $A_1$. We obtain also estimates of the $n$-th Jordan-von Neumann constant $C_n$ and the $n$-th James constant $J_n$ of the spaces $A_\theta(\log A)_{b,q}$ in terms of the corresponding constants of the spaces $A_0$ and $A_1$.</ab>
  </rec>
  </answers>
</zbml>

