Results 171 to 180 of about 595,216 (216)

Building trust in the integration of artificial intelligence into chemical risk assessment: findings from the 2024 ECETOC workshop. [PDF]

Arch Toxicol
Gant TW, Boxall A, Burgwinkel D, Zare Jeddi M, Djidrovski I, Friedrichs S, Hardy B, Hartung T, Holland D, Karwath A, Kienhuis A, Kleinstreuer N, Lin Z, Marczylo EL, Marvuglia A, Qian H, van Ravenzwaay B, Rees P, Sarimveis H, Tralau T, Wilmot L, Zalewski A, Rouquié D.   +22 more
europepmc   +1 more source

An introduction to polygenic scores - methodological basics and recent advances. [PDF]

Med Genet
Klinkhammer H, Mayr A, Maj C.
europepmc   +1 more source

Artificial Intelligence in Pediatric Bronchoscopy: Current Evidence and Future Perspectives. [PDF]

Pediatr Pulmonol
Stafler P, Less Elazari S.
europepmc   +1 more source

Cone Vertex Algebras, Mock Theta Functions, and Umbral Moonshine Modules. [PDF]

Commun Math Phys
Cheng MCN, Sgroi G.
europepmc   +1 more source

Hyperuniformity and non-hyperuniformity of zeros of Gaussian Weyl-Heisenberg Functions. [PDF]

Probab Theory Relat Fields
Feldheim N, Haimi A, Koliander G, Romero JL.   +3 more
europepmc   +1 more source

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On the Fučik spectrum of Hardy–Sobolev operator

Nonlinear Analysis: Theory, Methods & Applications, 2002
The author deals with the Fučik spectrum of the Hardy-Sobolev operator by \(L_\mu\) on \(W^{1,p}_0(\Omega)\) defined as the set \(\Sigma_{p,\mu}\) of these \((\alpha,\beta)\in\mathbb{R}^2\) such that \[ \begin{gathered} L_\mu u:= -\Delta_pu- {\mu\over|x|^p}|u|^{p- 2}u= \alpha(u^+)^{p-1}- \beta(u^-)^{p-1}\quad\text{in }\Omega,\\ u= 0\quad\text{on ...
exaly   +3 more sources

Generalized Hardy operators

Nonlinearity, 2022
Abstract Consider the operator on L 2
Piero D'Ancona, The Anh Bui
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Bilinear Hardy–Steklov Operators

Mathematical Notes, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jain, P., Kanjilal, S., Stepanov, V. D., Ushakova, E. P.   +3 more
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On Bilinear Hardy–Steklov Operators

Доклады академии наук, 2018
The Hardy-Steklov operator on \(L_{p}\)-space on \({\mathbb R}_{+}=(0,\infty)\) is defined by \((Hf)(x)=\int_{a(x)}^{b(x)}f(y)v(y)\,dy\), \(x > 0\), where \(a\) and \(b\) are smooth strictly increasing functions on \({\mathbb R}_{+}\) such that \(0 < a(x) < b(x)\) for all \(x\in {\mathbb R}_{+}\), \(v\) is a measurable nonnegative function on ...
Jain, P., Kanjilal, S., Stepanov, V. D., Ushakova, E. P.   +3 more
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Modified Fractional Hardy and Hardy-Littlewood Operators and Their Commutators

Russian Mathematics, 2019
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Volosivets, S. S., Golubov, B. I.
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