Positive radial solutions for quasilinear biharmonic equations
Computers and Mathematics With Applications, 2016 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lingju Kong
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Isolated Ulnar Shortening Osteotomy for a Distal Radius Malunion in a Young Female: A Cosmetic and Functional Success Story [PDF]
Journal of Orthopaedic Case ReportsIntroduction: Distal radius malunions are common complications of conservatively treated wrist fractures, often presenting with pain, deformity, and functional limitations.
Burhanuddin F Chhatriwala +4 more
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Positive Radial Symmetric Solutions of Nonlinear Biharmonic Equations in an Annulus
SymmetryThis paper discusses the existence of positive radial symmetric solutions of the nonlinear biharmonic equation ▵2u=f(u,▵u) on an annular domain Ω in RN with the Navier boundary conditions u|∂Ω=0 and ▵u|∂Ω=0, where f:R+×R−→R+ is a continuous function.
Yongxiang Li
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Existence of positive radial solutions to a p-Laplacian Kirchhoff type problem on the exterior of a ball [PDF]
Opuscula Mathematica, 2022 In this paper the authors study the existence of positive radial solutions to the Kirchhoff type problem involving the \(p\)-Laplacian \[-\Big(a+b\int_{\Omega_e}|\nabla u|^p dx\Big)\Delta_p u=\lambda f\left(|x|,u\right),\ x\in \Omega_e,\quad u=0\ \text ...
John R. Graef +2 more
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On Positive Radial Solutions for a Class of Elliptic Equations [PDF]
The Scientific World Journal, 2014 A class of elliptic boundary value problem in an exterior domain is considered under some conditions concerning the first eigenvalue of the relevant linear operator, where the variables of nonlinear termfs,uneed not to be separated. Several new theorems on the existence and multiplicity of positive radial solutions are obtained by means of fixed point ...
Ying Wu, Guodong Han
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On a power-type coupled system with mean curvature operator in Minkowski space
Boundary Value Problems, 2021 We study the Dirichlet problem for the prescribed mean curvature equation in Minkowski space { M ( u ) + v α = 0 in B , M ( v ) + u β = 0 in B , u | ∂ B = v | ∂ B = 0 , $$ \textstyle\begin{cases} \mathcal{M}(u)+ v^{\alpha }=0\quad \text{in } B ...
Zhiqian He +2 more
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Electronic Journal of Qualitative Theory of Differential Equations, 2022 The paper deals with the existence and localization of positive radial solutions for stationary partial differential equations involving a general $\phi $-Laplace operator in the annulus.
Jorge Rodríguez-López +2 more
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Normalized solutions for a coupled fractional Schrödinger system in low dimensions
Boundary Value Problems, 2020 We consider the following coupled fractional Schrödinger system: { ( − Δ ) s u + λ 1 u = μ 1 | u | 2 p − 2 u + β | v | p | u | p − 2 u , ( − Δ ) s v + λ 2 v = μ 2 | v | 2 p − 2 v + β | u | p | v | p − 2 v in R N , $$ \textstyle\begin{cases} (-\Delta ...
Meng Li +3 more
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Existence of positive radial solution for Neumann problem on the Heisenberg group
Boundary Value Problems, 2020 The existence of at least one positive radial solution of the Neumann problem − Δ H n u + R ( ξ ) u = a ( | ξ | H n ) | u | p − 2 u − b ( | ξ | H n ) | u | q − 2 u , $$ -\Delta _{\mathbb{H}^{n}} u+R(\xi ) u=a \bigl( \vert \xi \vert _{\mathbb{H}^{n ...
F. Safari, A. Razani
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Continuation of Radial Positive Definite Functions and Their Characterization
Fractal and Fractional, 2023 This paper delves into the extension and characterization of radial positive definite functions into non-integer dimensions. We provide a thorough investigation by employing the Riemann–Liouville fractional integral and fractional Caputo derivatives ...
Fethi Bouzeffour
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