Results 81 to 90 of about 25,942 (315)
On the atomic decomposition for Hardy spaces [PDF]
Pacific Journal of Mathematics, 1985 The author gives a new proof of the atomic decomposition for distributions in \(H^ p({\mathbb{R}}_+^{n+1 ...
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Journal of the Association for Information Science and Technology, EarlyView.Abstract This ethnographic study explores vehicle residents' information practices in the United States (US). Vehicle residents are people whose primary means of housing is a vehicle. This work builds on previous research encompassing transitions and fractured (information) landscapes. Using fractured information landscapes as the theoretical framework,
Kaitlin E. Montague
wiley +1 more source
Maximal regularity and hardy spaces
Collectanea mathematica, 2008 In this work, we consider the Cauchy problem for $u' - Au = f$ with $A$ the Laplacian operator on some Riemannian manifolds or a sublapacian on some Lie groups or some second order elliptic operators on a domain. We show the boundedness of the operator of maximal regularity $f\mapsto Au$ and its adjoint on appropriate Hardy spaces which we define and ...
Auscher, Pascal +2 more
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“Dead Lithium” Formation and Mitigation Strategies in Anode‐Free Li‐Metal Batteries
Batteries &Supercaps, Volume 8, Issue 3, March 2025.Anode‐free lithium metal batteries, though promising due to their high energy density, face challenges from dead lithium formation. “Dead lithium”, disconnected from the anode, causes capacity loss, increased resistance, and safety risks. This review explores the origins of dead lithium, its impact on battery performance, and potential strategies for ...
Mozaffar Abdollahifar, Andrea Paolella
wiley +1 more source
Wandering property in the Hardy space.
Michigan Mathematical Journal, 1997 Let \(H^2\) be the usual Hardy space on the open unit disk \(\mathbb{D}\). The authors study the invariant subspaces of the multiplication operator \(T: f\mapsto gf\) whenever \(g\in H^\infty\). Whereas the case of an inner function \(g\) has been dealt with in \textit{T. Lance} and \textit{M. Stessin} [Can. J. Math. 49, No.
Khavinson, D. +2 more
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Next‐Generation LiS Batteries: Impact of Nanowire‐Based Electrocatalysts
Batteries &Supercaps, EarlyView.The graphical abstract features the central themes of this review. It highlights the key challenges limiting the practical applications of lithium–sulfur batteries (LSBs) and discusses how nanowire (NW)‐based electrocatalysts help to address these issues.
Tushar Prashant Pandit +4 more
wiley +1 more source
Inclusions of Hardy Orlicz spaces [PDF]
International Journal of Mathematics and Mathematical Sciences, 1986 Let ϕ be a continuous positive increasing function defined on [0, ∞) such that ϕ(x + y) ≤ ϕ(x) + ϕ(y) and ϕ(0) = 0. The Hardy‐Orlicz space generated by ϕ is denoted by H(ϕ). In this paper, we prove that for ϕ ≠ ψ, if H(ϕ) = H(ψ) as sets, then H(ϕ) = H(ψ) as topological vector spaces. Some other results are given.
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Biofuels, Bioproducts and Biorefining, EarlyView.Abstract The sustainable production of jojoba oil derivatives depends on research and development focused on eco‐friendly valorization processes. This study establishes optimal conditions for converting jojoba oil into jojobyl alcohols, which is a key step in realizing its economic potential.
Laura Mendoza‐García +3 more
wiley +1 more source
Indonesian inquiry: A narrative of biocultural teaching on Sulawesi Utara
British Educational Research Journal, EarlyView.Abstract Using phenomenology, narrative inquiry and autoethnographic approaches, this study analyses a program of faculty development conducted alongside the delivery of an international field school. Through this study, we explore the value and benefits of inter‐cultural field programming and how these might serve to complement or to redress ...
David Zandvliet, Wiske Rotinsulu
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Journal of Approximation Theory, 2000 \textit{P. L. Butzer} and \textit{R. J. Nessel} [see ``Fourier analysis and approximation. Vol. 1: One-dimensional theory'' (1971; Zbl 0217.42603)] introduced the general method of summability, using a singular integral of the Fourier transform of a function \(\theta\), called \(\theta\)-summability.
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