Results 51 to 60 of about 83 (77)
In the present paper we study the Dirichlet problem for an equation involving the 1-Laplacian and a total variation term as reaction.We prove a strong multiplicity result.
Abdellaoui Boumediene +2 more
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Regularity for critical fractional Choquard equation with singular potential and its applications
We study the following fractional Choquard equation (−Δ)su+u∣x∣θ=(Iα*F(u))f(u),x∈RN,{\left(-\Delta )}^{s}u+\frac{u}{{| x| }^{\theta }}=({I}_{\alpha }* F\left(u))f\left(u),\hspace{1em}x\in {{\mathbb{R}}}^{N}, where N⩾3N\geqslant 3, s∈12,1s\in \left ...
Liu Senli, Yang Jie, Su Yu
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On the moving plane method for boundary blow-up solutions to semilinear elliptic equations
We consider weak solutions to -Δu=f(u){-\Delta u=f(u)} on Ω1∖Ω0{\Omega_{1}\setminus\Omega_{0}}, with u=c≥0{u=c\geq 0} in ∂Ω1{\partial\Omega_{1}} and u=+∞{u=+\infty} on ∂Ω0{\partial\Omega_{0}}, and we prove monotonicity properties of the solutions via
Canino Annamaria +2 more
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Liouville's type results for singular anisotropic operators
We present two Liouville-type results for solutions to anisotropic elliptic equations that have a growth of power 2 along the first ss coordinate directions and of power pp, with ...
Maria Cassanello Filippo +2 more
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On Lane–Emden Systems with Singular Nonlinearities and Applications to MEMS
In this paper we analyze the Lane–Emden ...
do Ó João Marcos, Clemente Rodrigo
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In this article, we consider the singular elliptic boundary-value problem $$ -\Delta u+f(u)-u^{-\gamma} =\lambda u \text{ in } \Omega,\quad u>0\text{ in } \Omega,\quad u=0 \text{ on } \partial\Omega. $$ Using the upper-lower solution method, we show the
Ge Gao, Baoqiang Yan
doaj
The Effect of Gender in the Publication Patterns in Mathematics. [PDF]
Mihaljević-Brandt H +2 more
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Anisotropic Sobolev Spaces with Weights
Tokyo Journal of Mathematics, 2023Giorgio Metafune +2 more
exaly
On an Anisotropic $p$-Laplace equation with variable singular exponent
Advances in Differential Equations, 2021Kaushik Bal, Tuhina Mukherjee
exaly

