Results 51 to 60 of about 8,199,777 (182)
Non-radial multipeak positive solutions for the Schrödinger–Poisson problem
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Long, Wei, Xiong, Zhiwei
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Multiplicity Results of Positive Radial Solutions for p-Laplacian Problems in Exterior Domains
We find the second positive radial solution for the following p-Laplacian problem: div(|∇u|p−2∇u)+K(|x|)uq=0 in Ω, u|∂Ω=0, u(x)→μ>0 as |x|→∞, where Ω={x∈â„ÂN:|x|>r0}, r0>0, N>p>1, K∈C(Ω,(0,à ...
Inbo Sim, Yong-Hoon Lee, Chan-Gyun Kim
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Existence and Global Asymptotic Behavior of Singular Positive Solutions for Radial Laplacian
The aim of this paper is to establish existence and uniqueness of a positive continuous solution to the following singular nonlinear problem.
Imed Bachar, Habib Mâagli, Said Mesloub
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Positive radial solutions for Dirichlet problems in the ball
We are concerned with existence, localization and multiplicity of positive radial solutions to Dirichlet problems with Ø-Laplacians in a ball, in both scalar and system cases. Our approach essentially relies on fixed point index computations and a main feature is that it avoids any Harnack type inequality.
Jebelean, Petru +2 more
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We show existence and uniqueness of positive radial solutions to. {Delta_g u+λu+u^p=0 in A,u=0 on ∂A, with λ. < 0, A being an annular domain in a Riemannian manifold M of dimension n endowed with the metric dr^2+S^2(r)g_(S^n-1).
Morabito, Filippo, Morabito F.
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Oscillatory radial solutions for subcritical biharmonic equations
It is well known that the biharmonic equation ∆^2 u = u|u|^(p-1) with p ∈ (1,∞) has positive solutions on R^n if and only if the growth of the nonlinearity is critical or supercritical.
SCHMIDT P. G. +3 more
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Radial Symmetry for Weak Positive Solutions of Fractional Laplacian with a Singular Nonlinearity
This paper is concerned with the radial symmetry weak positive solutions for a class of singular fractional Laplacian. The main results in the paper demonstrate the existence and multiplicity of radial symmetry weak positive solutions by Schwarz ...
Xing Wang, Li Zhang
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Multiplicity of positive radial solutions of a quasilinear elliptic problem in a ball
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NJOKU F, OMARI, PIERPAOLO, ZANOLIN F.
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Nature-Positive Solutions and CGIAR: A pop up exhibit
Nature-Positive Solutions and CGIAR is a pop-up art exhibition featuring information artworks produced in collaboration with The Lexicon of Sustainability and the CGIAR Nature-Positive Solutions Initiative.
CGIAR Nature-Positive Solutions Initiative +1 more
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On radial positive normalized solutions of the Nonlinear Schrödinger equation in an annulus
arXiv admin note: text overlap with arXiv:2209 ...
Liang, Jian, Song, Linjie
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