$BANCH banach
Counts every occurrence ofbanach in arXiv titles and abstracts.
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Daily arXiv hits
settled still being announced 7-day average
Where it's used · 30 days
Share of hits by each paper's main arXiv category, from 155 papers.
Latest papers
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Compactness and weak compactness of linearized Holomorphic-Lipschitz maps
Any holomorphic Lipschitz map $f$, defined on the open unit ball $B_X$ of a complex Banach space $X$ and taking values in a complex Banach space $Y$, can be uniquely and canonically associated…
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Approximation numbers of critical Besov embeddings
…inner indices follow from Malykhin's finite-window estimates and norm comparisons. The results include quasi-Banach indices and the full spaces of bounded coefficient sequences at infinite fine indices.
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Geometric and measure-theoretic characterizations of the measure-determining property of balls in metric spaces
…been known since the 1970s, and it was shown by Preiss and Ti\v{s}er (1991) that it holds for all separable Banach spaces, Davies (1971) constructed a famous counterexample that shows it can fail on compact metric…
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Operators commuting with $L^\infty$]{Operators commuting with $L^\infty$ on K\"othe--Bochner spaces
Let $E(X)$ be a K\"othe--Bochner space of functions on a $\sigma$-finite measure space with values in a Banach space $X$. We study bounded operators on $E(X)$ that commute with the operators of multiplication by…
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Extension of surjective isometries between unit spheres of $\ell^p$-direct sums
We study surjective isometries between the unit spheres of Banach spaces of the form $A\oplus_p B$, where $A$ is nonzero and strictly convex, $1<p<\infty$, and every…
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On condensations of $C_p(X)$ spaces onto Banach spaces with the weak topology
…on $X$ equipped with the pointwise topology maps bijectively onto any separable infinite-dimensional Banach space with the weak topology. We prove that the inverse $\varphi^{-1}$ of any continuous bijection…
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Strongly Choquet-Deny groups and invariant strictly convex renormings
…is strongly Choquet-Deny if and only if for every uniformly bounded representation of $G$ on any separable Banach space $X$, there exists an equivalent $G$-invariant strictly convex norm on $X$. We provide a full…
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Weak$^*$-weak points of continuity and very smooth points in Bochner function spaces $L^{p}(\mu, X)$
…point of continuity of $S(X^*)$ for almost every $t\in [0, 1]$ with $h(t)\neq 0$, where $X$ is a Banach space such that $X^*$ is separable. As an application of this result, under the same hypothesis on…
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