Results 91 to 100 of about 8,199,777 (182)
Chen, Wenxiong; Li, Congming; Ou, Biao. (2005). Alternative proofs on the radial symmetry and monotonicity of positive regular solutions to a singular integral equation.
Chen, Wenxiong, Ou, Biao, Li, Congming
core
International audienceIn this article we consider (component-wise) positive radial solutions of a weakly coupled semilinear elliptic system in a ball with homogeneous Dirichlet data. We deal with a nonvariational problem.
Dalmasso, Robert
core +1 more source
Existence of positive solutions for p(x)-Laplacian problems
We consider the system of differential equations $$displaylines{ -Delta_{p(x)} u=lambda [g(x)a(u) + f(v)] quadhbox{in }Omegacr -Delta_{q(x)} v=lambda [g(x)b(v) + h(u)] quadhbox{in }Omegacr u=v= 0 quadhox{on } partial Omega }$$ where $p(x) in C ...
Horieh Ghorbani, Ghasem A. Afrouzi
doaj
Multiplicity Results of Positive Radial Solutions for
We find the second positive radial solution for the following -Laplacian problem: in , , as , where , , , and . We also give some global existence results with respect to the parameter .
Kim Chan-Gyun, Lee Yong-Hoon, Sim Inbo
doaj
In this article, we consider nonlocal p-Laplacian boundary-value problems with integral boundary conditions and a non-negative real-valued boundary condition as a parameter.
Chan-Gyun Kim, Eun Kyoung Lee
doaj
Positivity and nonexistence of solutions for quasilinear inequalities
We prove a positivity property and a nonexistence theorem for weak solutions of quasilinear differential equalities in R^N. To obtain our results, we use a comparison principle.
Xiaohong Li
doaj
Exact non-static cylindrical solutions of Einstein's field equations with imperfect fluids. [PDF]
Hussain T +6 more
europepmc +1 more source
Existence of entire explosive positive radial solutions of quasilinear elliptic systems
Yang Zuodong
doaj +1 more source
Boundedness and Decay for the Teukolsky Equation on Kerr in the Full Subextremal Range | a | < M : Frequency Space Analysis. [PDF]
Shlapentokh-Rothman Y +1 more
europepmc +1 more source
Shape modes of C P 1 vortices. [PDF]
Gavrea N, Harland D, Speight M.
europepmc +1 more source

