Radial solutions for inhomogeneous biharmonic elliptic systems
Electronic Journal of Differential Equations, 2018 In this article we obtain weak radial solutions for the inhomogeneous elliptic system \displaylines{ \Delta^2u+V_{1}(| x| )| u|^{q-2}u=Q(| x| )F_{u}(u,v)\quad\text{in } \mathbb{R}^N, \cr \Delta^2v+V_2(| x| )| v|^{q-2}v=Q(| x| )F_{v}(u,v)\quad\text ...
Reginaldo Demarque +1 more
doaj
On the role of localizations in buckling of axially compressed cylinders. [PDF]
Proc Math Phys Eng Sci, 2019 Groh RMJ, Pirrera A.
europepmc +1 more source
Asymmetric clustering of centrosomes defines the early evolution of tetraploid cells. [PDF]
Elife, 2020 Baudoin NC +5 more
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A combined molecular and morphological phylogeny of the Loricariinae (Siluriformes: Loricariidae), with emphasis on the Harttiini and Farlowellini. [PDF]
PLoS One, 2021 Londoño-Burbano A, Reis RE.
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Fractional Schrodinger equations with new conditions
Electronic Journal of Differential Equations, 2018 In this article, we study the nonlinear fractional Schrodinger equation $$\displaylines{ (-\Delta)^{\alpha}u+ V(x)u= f(x,u)\cr u\in H^{\alpha}(\mathbb{R}^{n},\mathbb{R}), }$$ where $(-\Delta)^{\alpha}(\alpha \in (0, 1))$ stands for the fractional
Abderrazek Benhassine
doaj
Existence and asymptotic behavior of solutions for nonlinear Schrödinger-Poisson systems with steep potential well. [PDF]
J Math Phys, 2016 Du M, Tian L, Wang J, Zhang F.
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Multiple sign-changing solutions for Kirchhoff type problems
Electronic Journal of Differential Equations, 2016 This article concerns the existence of sign-changing solutions to nonlocal Kirchhoff type problems of the form $$ -\Big(a+b\int_\Omega|\nabla u|^2dx\Big)\Delta u=f(x,u) \text{ in }\Omega,\quad u=0 \text{ on }\partial\Omega, $$ where $\Omega$ is a ...
Cyril Joel Batkam
doaj
Geometrical inequalities bounding angular momentum and charges in General Relativity. [PDF]
Living Rev Relativ, 2018 Dain S, Gabach-Clement ME.
europepmc +1 more source
Melting Is Well-Known, but Is It Also Well-Understood? [PDF]
Chem Rev, 2023 de With G.
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Entropy and the Second Law of Thermodynamics-The Nonequilibrium Perspective. [PDF]
Entropy (Basel), 2020 Struchtrup H.
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