Results 101 to 110 of about 172 (136)
On The Approximation Of The Solution Of The Pressure Equation By Changing The Domain
. The purpose of this paper is to study a well-known technique for simplifying the pressure and velocity computations in models arising in reservoir simulation and metal casting. In both cases the domain of the pressure equation is changed. The equations
Aslak Tveito +2 more
core
On the Unboundedness of the Number of Solutions of a Dirichlet Problem
We confirm a conjecture raised by Lazer and McKenna on the number of Dirichlet solutions of the equation u 00 + f(u) = s sin(t) + h(t) in [0; ß], where the nonlinear function f(u) satisfies \Gamma1 ! f 0 (\Gamma1) ! f 0 (1) = 1. Our result asserts
Man Kam Kwong
core
In this paper, we consider a boundary problem for a p-biharmonic equation ΔΔup−2Δu=axup−2ulnu+bxup−2u ${\Delta}\left({\left\vert {\Delta}u\right\vert }^{p-2}{\Delta}u\right)=a\left(x\right){\left\vert u\right\vert }^{p-2}u\mathrm{ln}\left\vert u\right ...
Feng Tingfu +3 more
doaj +1 more source
Asymptotics of a Free Boundary Problem
As was shown by Kaper and Kwong [Differential and Integral Equations 3, 353--362], there exists a unique R ? 0, such that the differential equation u 00 + 2 + 1 r u 0 + u \Gamma u q = 0; r ? 0; (0 q !
Man Kam Kwong +2 more
core
Bubbles clustered inside for almost-critical problems
We investigate the existence of blowing-up solutions of the following almost-critical problem: −Δu+V(x)u=up−ε,u>0inΩ,u=0on∂Ω,-\Delta u+V\left(x)u={u}^{p-\varepsilon },\hspace{1.0em}u\gt 0\hspace{0.25em}\hspace{0.1em}\text{in}\hspace{0.1em}\hspace{0.33em}\
Ayed Mohamed Ben, El Mehdi Khalil
doaj +1 more source
Distributed Parameter Identification in Second Order PDEs Using Equation Error Methods
The identification problem of functional coefficients in an elliptic equation is considered. For this purpose, the so-called equation error method in different forms is applied.
Tommi Kärkkäinen
core
A generalized p-Laplacian problem with parameters
In recent years, research into the multiplicity of solutions to the pp-Laplace operator problem has attracted attention, and several important results have been investigated and others still remain open.
Zuo Jiabin +3 more
doaj +1 more source
Точни решения на нелокални гранични задачи за едно- и двумерни уравнения на топлопроводноста
Иван Хр. Димовски, Юлиан Ц. Цанков - Предложен е метод за намиране на явни решения на клас двумерни уравнения на топлопроводността с нелокални условия по пространствените променливи.
Tsankov, Yulian, Dimovski, Ivan
core
When studying non-linear (higher order MUSCL type) finite volume approximation of a linear convection diffusion problem, one is confronted with a question whether the corresponding nonlinear discrete problem is solvable. In this contribution we note that
Mirko Rokyta
core

