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Fragmentability and σ-fragmentability [PDF]
Fundamenta Mathematicae, 1993 Summary: Recent work has studied the fragmentability and \(\sigma\)-fragmentability properties of Banach spaces. Here examples are given that justify the definitions that have been used. The fragmentability and \(\sigma\)- fragmentability properties of the spaces \(\ell^ \infty\) and \(\ell_ c^ \infty (\Gamma)\), with \(\Gamma\) uncountable, are ...
I Namioka
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Journal of Combinatorial Theory Series B, 2001 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Keith Edwards
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Physico-mechanical characterization of schists in Tazzeka complex [Taza Province, Eastern Morocco]
Case Studies in Construction Materials, 2021 This paper presents the first results of a physicomechanical reconnaissance campaign on the schist of the Tazekka primary massif in northeast Morocco.
Hicham Cherifi +6 more
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Physical Review Letters, 2004 4 pages in revtex format, 5 figures are ...
Wittel, Falk +3 more
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Electronic Proceedings in Theoretical Computer Science, 2017 In Proceedings PrePost 2017, arXiv:1708 ...
Cornejo Olivares, O +3 more
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Fragmented Man, Fragmented Words, Fragmented Reality
, 2021 Periodicidad ...
José Antonio, Valverde +1 more
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A note on nonfragmentability of Banach spaces
International Journal of Mathematics and Mathematical Sciences, 2001 We use Kenderov-Moors characterization of fragmentability to show that if a compact Hausdorff space X with the tree-completeness property contains a disjoint sequences of clopen sets, then (C(X), weak) is not fragmented by any metric which is stronger ...
S. Alireza Kamel Mirmostafaee
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Recovering the fragmentation rate in the growth-fragmentation equation
Inverse Problems, 2022 Abstract We consider the inverse problem of determining the fragmentation rate from noisy measurements in the growth-fragmentation equation. We use Fourier transform theory on locally compact groups to treat this problem for general fragmentation probabilities.
Alvaro Almeida Gomez, Jorge P Zubelli
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The Largest Fragment of a Homogeneous Fragmentation Process [PDF]
Journal of Statistical Physics, 2017 We show that in homogeneous fragmentation processes the largest fragment at time $t$ has size $e^{-t Φ'(\bar{p})}t^{-\frac32 (\log Φ)'(\bar{p})+o(1)},$ where $Φ$ is the Lévy exponent of the fragmentation process, and $\bar{p}$ is the unique solution of the equation $(\log Φ)'(\bar{p})=\frac1{1+\bar{p}}$.
Andreas Kyprianou +2 more
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