Results 41 to 50 of about 208,928 (143)
On non-separable components of hyperspaces with the Hausdorff metric [PDF]
Математичні Студії, 2011 Let $(X,d)$ be a connected non compact metric space. Suppose the metric$d$ convex and such that every closed bounded subset of $X$ is compact. Let $F(X)$ bethe space of nonvoid closed subsets of $X$ with the Hausdorff distance associated to $d$.We prove ...
R. Cauty
doaj
Abstract and Applied Analysis, 2013 We study the connectedness of solution set for set-valued weak vector variational inequality in unbounded closed convex subsets of finite dimensional spaces, when the mapping involved is scalar C-pseudomonotone.
Ren-you Zhong +2 more
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On unbounded Bergman operators [PDF]
, 2003 This paper explores properties of the Bergman operator on unbounded open subsets of the plane. In addition to the characterization of the bounded commutant of such operators it proves the Berger–Shaw theorem and gives some general criteria under which ...
Kouchekian, Sherwin +2 more
core +1 more source
Differentially private posterior summaries for linear regression coefficients
The Journal of Privacy and Confidentiality, 2018 In Bayesian regression modeling, often analysts summarize inferences using posterior probabilities and quantiles, such as the posterior probability that a coefficient exceeds zero or the posterior median of that coefficient.
Gilad Amitai, Jerome Reiter
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Physical Review Research, 2020 Measurements in quantum theory exhibit incompatibility, i.e., they can fail to be jointly measurable. An intuitive way to represent the (in)compatibility relations among a set of measurements is via a hypergraph representing their joint measurability ...
Nikola Andrejic, Ravi Kunjwal
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Forcing closed unbounded subsets of \(\aleph_{\omega_{1}+1}\)
The Journal of Symbolic Logic, 2013 Summary: Using square sequences, a stationary subset \(S_T\) of \(\aleph_{\omega_{1}+1}\) is constructed from a tree \(T\) of height \(\omega_1\), uniformly in \(T\). Under suitable hypotheses, adding a closed unbounded subset to \(S_T\) requires adding a cofinal branch to \(T\) or collapsing at least one of \(\omega_1\), \(\aleph_{\omega_{1}}\), and \(
openaire +3 more sources
Delocalization of light in photonic lattices with unbounded potentials
, 2023 In classical mechanics, a particle cannot escape from an unbounded potential well. Naively, one would expect a similar result to hold in wave mechanics, since high barriers make tunneling difficult.
Longhi, Stefano
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Distribution of T-lymphocyte subsets in porcine lymphoid tissues [PDF]
, 1987 The distribution of the functional subsets of porcine T cells, the cytolytic/suppressor (Tc/s) and the helper/inducer (Th/i) cells was studied in cryostat sections of thymus, lymph nodes, tonsils, Peyer's patches, spleen and liver using the indirect ...
Saalmüller, Armin +4 more
core +1 more source
, 2010 summary:The aim of the paper is to prove that in the unbounded Urysohn universal space $\mathbb U$ there is a functor of extension of $\Lambda $-isometric maps (i.e. dilations) between central subsets of $\mathbb U$ to $\Lambda $-isometric maps acting on
Niemiec, Piotr
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Unbounded B-Fredholm operators on Hilbert spaces [PDF]
, 2008 This paper is concerned with the study of a class of closed linear operators densely defined on a Hilbert space H and called B-Fredholm operators.
Berkani, M. +3 more
core +1 more source