Results 31 to 40 of about 173,317,384 (288)
Region of Convergence of Dirichlet Series with Complex Exponents [PDF]
the series converges absolutely. In this paper we give a simpler definition (5) of the maximal region, a generalization (4) of the CauchyHadamard formula to give the distance from an interior point to the frontier of this region, and, as an application of this formula, a generalization (Theorem 2) of Hille's result.
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On the Set of Indices of Convergence for Reducible Tournament Matrices [PDF]
We obtain that the set of indices of convergence for n by n reducible tournament matrices.Key words Boolean matrix; Reducible tournament matrix; Primitive exponent; Convergent ...
CHEN, Xiaogen
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Renormalization Exponents and Optimal Pointwise Rates of Convergence
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Donoho, David L., Low, Mark G.
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Characterization of Riesz and Bessel potentials on variable Lebesgue spaces
Riesz and Bessel potential spaces are studied within the framework of the Lebesgue spaces with variable exponent. It is shown that the spaces of these potentials can be characterized in terms of convergence of hypersingular integrals, if one assumes that
Alexandre Almeida, Stefan Samko
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The University of Dayton Exponent, November 1949 [PDF]
Published monthly, usually October through May, in the interest of the students of the University of Dayton. Contents include essays, editorials, poems, plays, histories, and other creative works.https://ecommons.udayton.edu/exponent/1302/thumbnail ...
University of Dayton Exponent
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Convergence in variable Lebesgue spaces [PDF]
We consider the relationship in the variable Lebesgue space Lp(·)(Ω) between convergence in norm, convergence in modular, and convergence in measure, for both bounded and unbounded exponent ...
Istituto per le Applicazioni del Calcolo "Mauro Picone". Napoli Consiglio Nazionale delle Ricerche +4 more
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The exponent of convergence of poincar� series
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
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
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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Related to Methods: Maximal Lyapunov exponent.
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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