Yazar "Afrouzi, Ghasem Alizadeh" için listeleme
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Existence and multiplicity of weak solutions for a class of three point boundary value problems of Kirchhoff type
Alrikabi, Haiffa Muhsan B.; Afrouzi, Ghasem Alizadeh; Alimohammady, Mohsen (Işık University Press, 2020)In this paper we shall discuss the existence and multiplicity results of solutions for a three point boundary value problem of kirchhoff-type equations. We investigate the existence of one, two or three solutions for our ... -
Existence and multiplicity of weak solutions for perturbed Kirchhoff type elliptic problems with hardy potential
Roudbari, Sina Pourali; Afrouzi, Ghasem Alizadeh (Işık University Press, 2019)In this paper, we prove the existence of at least three weak solutions for a doubly eigenvalue elliptic systems involving the p-biharmonic equation with Hardy potential of Kirchhoff type with Navier boundary condition. ... -
Existence of a positive solution for superlinear Laplacian equation via mountain pass theorem
Keyhanfar, Alireza; Rasouli, Sayyed Hashem; Afrouzi, Ghasem Alizadeh (Işık University Press, 2020-04-07)In this paper, we are going to show a nonlinear laplacian equation with the Dirichlet boundary value as follow has a positive solution: ( −∆u + V (x)u = g(x, u) x ∈ Ω u = 0 x ∈ ∂Ω where, ∆u = div(∇u) is the laplacian ... -
Multiplicity results to a fourth-order boundary value problem for a Sturm-Liouville type equation
Ghazvehi, Ahmad; Afrouzi, Ghasem Alizadeh (Işık University Press, 2020)We establish the existence of at least three distinct weak solutions for a fourth-order Sturm-Liouville type problem under appropriate hypotheses. Our main tools are based on variational methods and some critical points ... -
Solving of a neumann boundary value problem through variational methods
Haghshenas, Hadi; Afrouzi, Ghasem Alizadeh (Işık University Press, 2020-01-23)In this work, applying the multiple critical points theorems, we obtain the existence results of two and three classical solutions for a Neumann boundary value problem with the Sturm-Liouville equation.
