Evaluating oncoplastic breast-conserving surgery: oncological safety, risks, and satisfaction-a systematic review and meta-analysis. [PDF]
Sci RepNyirády LE +9 more
europepmc +1 more source
Optimal local laws and CLT for the circular Riesz gas
We study the long-range one-dimensional Riesz gas on the circle, a continuous system of particles interacting through a Riesz kernel. We establish near-optimal rigidity estimates on gaps valid at any scale.
Boursier, Jeanne
core
On the asymptotic validity of confidence sets for linear functionals of solutions to integral equations. [PDF]
BiometrikaSmucler E, Robins JM, Rotnitzky A.
europepmc +1 more source
Clinical and Molecular Predictors of Response and Survival in Patients with Urothelial Carcinoma Treated with Enfortumab Vedotin: A Systematic Review and Meta-analysis. [PDF]
Eur Urol Open SciAltenni M +11 more
europepmc +1 more source
Sharp commutator estimates of all order for Coulomb and Riesz modulated energies
We prove functional inequalities in any dimension controlling the iterated derivatives along a transport of the Coulomb or super-Coulomb Riesz modulated energy in terms of the modulated energy itself.
Rosenzweig, Matthew, Serfaty, Sylvia
core
A novel fractional-order coupled model integrating a damped oscillator equation with a non-Fickian heat conduction equation. [PDF]
Sci RepLi T, Zhao X, Zhang Y, Wang Y, Hu Y.
europepmc +1 more source
A self-improving property of Riesz potentials in BMO
In this paper we prove that for non-negative measurable functions $f$, \begin{align*} I_αf \in BMO(\mathbb{R}^n) \text{ if and only if } I_αf \in BMO^β(\mathbb{R}^n) \text{ for } β\in (n-α,n]. \end{align*} Here $I_α$ denotes the Riesz potential of order $
Chen, You-Wei Benson
core
Analytical insights and physical behavior of solitons in the fractional stochastic Allen-Cahn equations using a novel method. [PDF]
Sci RepNazari-Golshan A.
europepmc +1 more source
On the Riesz means of $\delta_k(n)$
, 2016 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 =
openaire +1 more source
Ramifications of generalized Feller theory. [PDF]
J Evol EquCuchiero C, Möllmann T, Teichmann J.
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