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· 2018

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math.FA 2

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2026 2

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UNVERDICTED 2

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Transfinite Daugavet property

math.FA · 2026-04-15 · unverdicted · novelty 8.0 · 2 refs

Transfinite Daugavet properties are defined and characterized for C(K) spaces by a cardinal index r(K) generalizing the reaping number, with the perfect version equivalent to K having no Gδ-points.

Composition operators for holomorphic Lipschitz functions

math.FA · 2026-05-20 · unverdicted · novelty 5.0

Characterizes composition operators on holomorphic Lipschitz spaces via free-space linearization, with results on compactness, isomorphisms, and iterates for spaces with bounded approximation property.

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Showing 2 of 2 citing papers.

  • Transfinite Daugavet property math.FA · 2026-04-15 · unverdicted · none · ref 50 · 2 links

    Transfinite Daugavet properties are defined and characterized for C(K) spaces by a cardinal index r(K) generalizing the reaping number, with the perfect version equivalent to K having no Gδ-points.

  • Composition operators for holomorphic Lipschitz functions math.FA · 2026-05-20 · unverdicted · none · ref 49

    Characterizes composition operators on holomorphic Lipschitz spaces via free-space linearization, with results on compactness, isomorphisms, and iterates for spaces with bounded approximation property.