arXiv subjects
Publications and source records attributed to Seyyed Sadegh Kazemipoor.
We prove the existence of at least one positive solution for the Laplacian system\\ -Δv=λa(x)|v|^{q-2}v+β\fracβ{α+β}b(x)|u|^α|v|^{β-2}v&$for~$x\inΩ$$ $$ \end{array}\right.$$ On a bounded region $Ω$ by using the Nehari manifold and the fibering maps associated with the Euler functional for the system.
The fact that potentially skilled, but biologically later-maturing athletes are less likely to be selected into talent development programmes can represent a failure of Talent Identification in sports. In this article, we prove the existence of solutions for Kirchhoff type equations with Dirichlet boundaryvalue condition. We use the Mountain Pass Theorem in critical point theory, without the (PS) condition.
We study the existence and multiplicity of solutions to the elliptic system where RN is a bounded and smooth domain. Using fibering maps and extracting Palais-Smale sequences in the Nehari manifold, we prove the existence of at least two distinct nontrivial nonnegative solutions.
We prove the existence of at least two positive solutions for the Laplacian system(E?)On a bounded region by using the Nehari manifold and the fibering maps associated with the Euler functional for the system.
In this paper, we study the multiplicity of positive solutions for the p-Laplacian systems with sign-changing weight functions. Using the decomposition of the Nehari manifold, we prove that an elliptic system has at least two positive solutions.