Results 71 to 80 of about 8,199,777 (182)
Coercive elliptic systems with gradient terms
In this paper we give a classification of positive radial solutions of the following system:
Filippucci Roberta, Vinti Federico
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Structure of positive radial solutions including singular solutions to Matukuma's equation
We consider positive solutions of Matukuma's equation, which is described by a nonlinear elliptic equation with a weight. Any radially symmetric solution of this equation is said to be regular or singular according to its behavior near the origin and infinity. We investigate the structure of positive radial regular and singular solutions.
Hiroshi Morishita +2 more
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Positive Solutions for Singular Boundary Value Problem with p-Laplacian
[[abstract]]In this paper, five functionals fixed point theorem is extended and applied to singular boundary value problem with p-Laplacian.
Yu, Ti-an, Ge, Wei-gao
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On the structure of radial solutions for some quasilinear elliptic equations [PDF]
In this paper we study entire radial solutions for the quasilinear p-Laplace equation **formula** where k is a radial positive weight and the nonlinearity behaves e.g. as **formula** with **formula**.
Sfecci, Andrea
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The Existence of Multiple Solutions for Nonhomogeneous Kirchhoff Type Equations in
We are concerned with the existence of multiple solutions to the nonhomogeneous Kirchhoff type equation where are positive constants, , we can find a constant such that for all the equation has at least two radial solutions provided .
Qi Zhang, Xiaoli Zhu
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Existence and nonexistence of radial positive solutions of superlinear elliptic systems
The main goal in this paper is to prove the existence of radial positive solutions of the quasilinear elliptic system [formula], where [omega] is a ball in RN and f, g are positive continuous functions satisfying f(x, 0, 0) = g(x, 0, 0) = 0 and some ...
Ahammou, Abdelaziz
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Positive Radial Solutions for Singular Quasilinear Elliptic Equations in a Ball
We establish the existence of positive radial solutions for the boundary value problems \left\{ \begin{array}{rcll} -\Delta _{p}u&=&\lambda f(u)&\text{ in }B, \\ u&=&0&\text{ on }\partial B, \end{array} \right.
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On the structure of positive radial solutions for quasilinear equations in annular domains
The author investigates existence, multiplicity and nonexistence of positive radial solutions to boundary value problems for the quasilinear equation \(\text{div}(A(| \nabla u| \nabla u))+\lambda h(| x| )f(u)=0\) in annular domains under general assumptions on the function \(A(u)\) by making use of some fixed-point theorems for operators on a Banach ...
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Many problems in relativity theory, such as the state of particle motion, are closely related to the mean curvature equations in Minkowski space.Meanwhile, the capillary phenomenon for compressible fluid and the characterization of corneal geometry are ...
HE Zhi-Qian +2 more
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Existence and behavior of positive solutions to elliptic system with Hardy potential
In this article, we study a class of elliptic systems with Hardy potentials. We analyze the possible behavior of radial solutions to the system when p,t>1, q,s>0$ and \lambda,\mu > (N-2)^2/4, and obtain the existence of positive solutions to the ...
Lei Wei, Xiyou Cheng, Zhaosheng Feng
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