Fluctuations Around the Mean-Field Limit for Attractive Riesz Potentials in the Moderate Regime. [PDF]
Chen L, Holzinger A, Jüngel A.
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Augmented balancing weights as linear regression. [PDF]
Bruns-Smith D +3 more
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Some New Properties of an Active Flux Type Scheme: PamPa. [PDF]
Abgrall R, Liu Y, Öffner P.
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Ramifications of generalized Feller theory. [PDF]
Cuchiero C, Möllmann T, Teichmann J.
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A Schwarz Lemma for the Pentablock. [PDF]
Alshehri NM, Lykova ZA.
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Characterization of the spectra of rotating truncated gas planets and inertia-gravity modes. [PDF]
de Hoop MV, Holman S.
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Fourier-Based Non-Rigid Slice-to-Volume Registration of Segmented Petrographic LM and CT Scans of Concrete Specimens. [PDF]
Alabassy MSH +4 more
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Continued fractions and the Thomson problem. [PDF]
Moscato P, Haque MN, Moscato A.
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On the Riesz means of $\delta_k(n)$
Let $k\geq 1$ be an integer. Let $\delta_k(n)$ denote the maximum divisor of $n$ which is co-prime to $k$. We study the error term of the general $m$-th Riesz mean of the arithmetical function $\delta_k(n)$ for any positive integer $m \ge 1$, namely the error term $E_m(x)$ where \[ \frac{1}{m!}\sum_{n \leq x}\delta_k(n) \left( 1-\frac{n}{x} \right)^m =
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A novel fractional-order coupled model integrating a damped oscillator equation with a non-Fickian heat conduction equation. [PDF]
Li T, Zhao X, Zhang Y, Wang Y, Hu Y.
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