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Renormalization Exponents and Optimal Pointwise Rates of Convergence
The Annals of Statistics, 1992 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Donoho, David L., Low, Mark G.
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, 1965 Published usually four times per year in the interest of the students of the University of Dayton. Contents include short stories, articles, essays, editorials, poems, plays, histories, and other creative works.https://ecommons.udayton.edu/exponent/1475 ...
University of Dayton Exponent
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, 1957 Published usually four times per year in the interest of the students of the University of Dayton. Contents include short stories, articles, essays, editorials, poems, plays, histories, and other creative works.https://ecommons.udayton.edu/exponent/1446 ...
University of Dayton Exponent
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A Dynamical System With Fixed Convergence Time for Sparse Recovery
IEEE Access, 2019 The sparse recovery (SR) algorithm, under the premise that signals are sparse, can be divided into two categories. One is a digital discrete method implemented via lots of iterative computations and the other is a continuous method implemented via analog
Junying Ren +4 more
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Related to Methods: Maximal Lyapunov exponent.
, 2023 Convergence of the maximal Lyapunov exponent as a function of the number of perturbations n (Eq 10). Each curve is the MLE for one solution. There are 10 chaotic solutions (MLE>0.005) and 5 periodic solutions (MLE (TIFF)
Chengcheng Huang (650546) +2 more
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Weighted Variable Exponent Sobolev spaces on metric measure spaces
Moroccan Journal of Pure and Applied Analysis, 2018 In this article we define the weighted variable exponent-Sobolev spaces on arbitrary metric spaces, with finite diameter and equipped with finite, positive Borel regular outer measure.
Hassib Moulay Cherif, Akdim Youssef
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The exponent of convergence of poincar� series
Monatshefte f�r Mathematik, 1976 This paper continues the systematic study of the exponent of convergence δ(G) of a Fuchsian groupG begun byA. F. Beardon. The object is to show that in various senses δ(G) is a continuous function ofG. In view of the incompleteness of our knowledge about δ(G) considerable attention is paid to illustrative examples.
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$Γ$-convergence for power-law functionals with variable exponents
, 2020 We study the $Γ$-convergence of the functionals $F_n(u):= || f(\cdot,u(\cdot),Du(\cdot))||_{p_n(\cdot)}$ and $\mathcal{F}_n(u):= \int_Ω \frac{1}{p_n(x)} f^{p_n(x)}(x,u(x),Du(x))dx$ defined on $X\in \{L^1(Ω,\mathbb{R}^d), L^\infty(Ω,\mathbb{R}^d), C(Ω,\mathbb{R}^d)\}$ (endowed with their usual norms) with effective domain the Sobolev space $W^{1,p_n ...
Eleuteri M., Prinari F.
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The VHL tumor suppressor at the crossroad of protein folding, aggregation, and cancer
Molecular Oncology, EarlyView.Mutations, environmental stress, and chaperone dysfunction can destabilize pVHL, promoting its conversion from the native folded state into amyloid‐like assemblies. This transition may contribute to protein storage, cell dormancy, survival, and drug resistance.
Lara Abad +2 more
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On the exponent of exponential convergence of p-version FEM spaces [PDF]
Advances in Computational Mathematics, 2018 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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