Results 31 to 40 of about 724 (90)
Self-Similar Blow-Up Profiles for a Reaction-Diffusion Equation with Strong Weighted Reaction
We study the self-similar blow-up profiles associated to the following second-order reaction-diffusion equation with strong weighted reaction and unbounded weight:
Iagar Razvan Gabriel, Sánchez Ariel
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In this paper, we study the fractional Schrödinger-Poisson ...
Meng Yuxi, Zhang Xinrui, He Xiaoming
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A system of equations involving the fractional p-Laplacian and doubly critical nonlinearities
This article deals with existence of solutions to the following fractional pp-Laplacian system of equations: (−Δp)su=∣u∣ps*−2u+γαps*∣u∣α−2u∣v∣βinΩ,(−Δp)sv=∣v∣ps*−2v+γβps*∣v∣β−2v∣u∣αinΩ,\left\{\begin{array}{l}{\left(-{\Delta }_{p})}^{s}u={| u| }^{{p}_{s}^{
Bhakta Mousomi +2 more
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On the global existence for the axisymmetric Euler equations [PDF]
This paper deals with the global well-posedness of the 3D axisymmetric Euler equations for initial data lying in some critical Besov spacesComment: 14 ...
Abidi, Hammadi +2 more
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On Singular Liouville Equations and Systems
We consider some singular Liouville equations and systems motivated by uniformization problems in a non-smooth setting, as well as from models in mathematical physics.
Malchiodi Andrea
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On Critical p-Laplacian Systems
We consider the critical p-Laplacian ...
Guo Zhenyu, Perera Kanishka, Zou Wenming
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Solutions of perturbed p-Laplacian equation with critical nonlinearity and magnetic fields
In this paper, we consider a perturbed p-Laplacian equation with criticalnonlinearity and magnetic fields on RN. By using the variational method, we establish theexistence of nontrivial solutions of the least energy.MSC: 35B33, 35J60, 35J65.
Huixing Zhang, Juan Jiang
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Sign changing solutions of the Hardy–Sobolev–Maz'ya equation
In this article we will study the existence, multiplicity and Morse index of sign changing solutions for the Hardy–Sobolev–Maz'ya (HSM) equation in bounded domain and involving critical growth.
Ganguly Debdip
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Existence of multiple solutions of p-fractional Laplace operator with sign-changing weight function
In this article, we study the following p-fractional Laplacian equation: (Pλ)-2∫ℝn|u(y)-u(x)|p-2(u(y)-u(x))|x-y|n+pαdy=λ|u(x)|p-2u(x)+b(x)|u(x)|β-2u(x)inΩ,u=0inℝn∖Ω,u∈Wα,p(ℝn),$ (P_{\lambda }) \quad -2\int _{\mathbb {R}^n}\frac{|u(y)-u(x)|^{p-2}(u(y)-u(x)
Goyal Sarika, Sreenadh Konijeti
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Existence of solutions for a general quasilinear elliptic system via perturbation method
In this paper, we consider the following quasilinear elliptic system: {−∑i,j=1NDj(aij(x,u)Diu)+12∑i,j=1NDsaij(x,u)DiuDju=2αα+β|u|α−2|v|βu,x∈Ω,−∑i,j=1NDj(bij(x,v)Div)+12∑i,j=1NDsbij(x,v)DivDjv=2βα+β|u|α|v|β−2v,x∈Ω,u=0,v=0,x∈∂Ω, where Diu=∂u∂xi, Dsaij(x ...
Y. Jiao, Shengmao Fu, Yanli Wang
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