Results 71 to 80 of about 726,899 (278)
Darboux-Integrability and Uniform Convergence
Real Analysis Exchange, 2004 A concept of Darboux-integrability for Banach space-valued functions defined on a basic space \((\Omega, {\mathcal D}, \mu)\) is introduced. In the finite-dimensional case for functions on \([a,b]\) this concept generalizes the Riemann integral, but in the infinite-dimensional case the Darboux-integral is more restrictive than the standard definition ...
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Time‐Dependent Oxidation and Scale Evolution of a Wrought Co/Ni‐Based Superalloy
Advanced Engineering Materials, EarlyView.This study shows how a new wrought Co/Ni‐based superalloy resists oxidation at 800 ∘$^\circ$C. The oxide scale changes from rough, fast‐growing spinel to a dense, protective chromia–alumina layer. Atom probe analysis reveals tiny refractory‐rich bubbles at the interface that mark the transition to long‐term, diffusion‐controlled protection ...
Cameron Crabb +6 more
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Uniform Convergence of Translation Operators
Advances in Pure Mathematics, 2022 20 ...
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Advanced Functional Materials, EarlyView.Biofabrication aims at providing innovative technologies and tools for the fabrication of tissue‐like constructs for tissue engineering and regenerative medicine applications. By integrating multiple biofabrication technologies, such as 3D (bio) printing with fiber fabrication methods, it would be more realistic to reconstruct native tissue's ...
Waseem Kitana +2 more
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Maximum Entropy on Compact Groups
Entropy, 2009 In a compact group the Haar probability measure plays the role of uniform distribution. The entropy and rate distortion theory for this uniform distribution is studied.
Peter Harremoës
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Stretching the Printability Metric in Direct‐Ink Writing with Highly Extensible Yield‐Stress Fluids
Advanced Functional Materials, EarlyView.This study introduces “drawability” as a new metric for assessing printability in direct‐ink writing, focusing on gap‐spanning performance and speed robustness. By designing yield‐stress fluids with high extensibility, we demonstrate that extensional strain‐to‐break significantly enhances printability.
Chaimongkol Saengow +9 more
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On the convergence of multidimensional S-fractions with independent variables
Karpatsʹkì Matematičnì Publìkacìï, 2018 In this paper, we investigate the convergence of multidimensional S-fractions with independent variables, which are a multidimensional generalization of S-fractions.
O.S. Bodnar, R.I. Dmytryshyn
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Uniform convergence guarantees for the deep Ritz method for nonlinear problems. [PDF]
Adv Contin Discret Model, 2022 Dondl P, Müller J, Zeinhofer M.
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Uniform convergence of Fourier series, IV
Proceedings of the Japan Academy, Series A, Mathematical Sciences, 1954 Verf. beweist seinen früheren Satz 6 (vgl. Teil V [Proc. Japan Acad. 31, 600--605 (1955; Zbl 0067.04201)]) in abgeänderter Form, indem er die Voraussetzung \[ \int_{0}^{|h|}|f(x+u)-f(x)|du=o(|h|) \] durch \[ \int_{0}^{|h|}(f(x+u)-f(x))du=o(|h|),~ h\rightarrow 0 \] ersetzt. Als Verallgemeinerung eines Satzes von R.
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Completions of uniform convergence spaces [PDF]
Proceedings of the American Mathematical Society, 1971 H. J. Biesterfeldt has shown that a uniform convergence space which satisfies the completion axiom has a completion. In the present paper, we show that every uniform convergence space has a completion. Furthermore, if the uniform convergence space is Hausdorff and satisfies the completion axiom, then it has a Hausdorff completion, which reduces to the ...
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