Electrorheological Fluids Equations Involving Variable Exponent with Dependence on the Gradient via Mountain Pass Techniques
Küçük Resim Yok
Tarih
2016
Yazarlar
Dergi Başlığı
Dergi ISSN
Cilt Başlığı
Yayıncı
Taylor and Francis Inc.
Erişim Hakkı
info:eu-repo/semantics/closedAccess
Özet
This article deals with a quasilinear elliptic equation with variable exponent under a homogenous Dirichlet boundary-value condition, where nonlinearity also depends on the gradient of the solution. By using an iterative method based on Mountain Pass techniques, the existence of a positive solution is obtained. © 2016, Copyright © Taylor & Francis Group, LLC.
Açıklama
Anahtar Kelimeler
Iteration methods, Mountain Pass theorem, p(x)-Laplacian, variable exponent Sobolev spaces, Control nonlinearities, Electrorheological fluids, Landforms, Linear equations, Sobolev spaces, Dirichlet boundary, Iteration method, Mountain pass theorem, P (x)-Laplacian, Positive solution, Quasilinear elliptic equations, Variable exponent Sobolev space, Variable exponents, Iterative methods, Iteration methods, Mountain Pass theorem, p(x)-Laplacian, variable exponent Sobolev spaces, Control nonlinearities, Electrorheological fluids, Landforms, Linear equations, Sobolev spaces, Dirichlet boundary, Iteration method, Mountain pass theorem, P (x)-Laplacian, Positive solution, Quasilinear elliptic equations, Variable exponent Sobolev space, Variable exponents, Iterative methods
Kaynak
Numerical Functional Analysis and Optimization
WoS Q Değeri
Q3
Scopus Q Değeri
Q2
Cilt
37
Sayı
9
