Show/Hide Menu
Hide/Show Apps
Logout
Türkçe
Türkçe
Search
Search
Login
Login
OpenMETU
OpenMETU
About
About
Open Science Policy
Open Science Policy
Open Access Guideline
Open Access Guideline
Postgraduate Thesis Guideline
Postgraduate Thesis Guideline
Communities & Collections
Communities & Collections
Help
Help
Frequently Asked Questions
Frequently Asked Questions
Guides
Guides
Thesis submission
Thesis submission
MS without thesis term project submission
MS without thesis term project submission
Publication submission with DOI
Publication submission with DOI
Publication submission
Publication submission
Supporting Information
Supporting Information
General Information
General Information
Copyright, Embargo and License
Copyright, Embargo and License
Contact us
Contact us
Oscillation of nonlinear elliptic inequalities with p(x)-Laplacian
Date
2013-04-01
Author
ŞAHİNER, YETER
Zafer, Ağacık
Metadata
Show full item record
This work is licensed under a
Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License
.
Item Usage Stats
196
views
0
downloads
Cite This
Sufficient conditions are obtained for the oscillation of solutions of half-linear and super-half-linear elliptic inequalities with p(x)-Laplacian. The results obtained are new even for the one-dimensional case.
Subject Keywords
Riccati inequality
,
Oscillatory solution
,
p(x)-Laplacian
,
Half-linear and super-half-linear
,
Second order elliptic inequalities
URI
https://hdl.handle.net/11511/50606
Journal
COMPLEX VARIABLES AND ELLIPTIC EQUATIONS
DOI
https://doi.org/10.1080/17476933.2012.686493
Collections
Department of Mathematics, Article
Suggestions
OpenMETU
Core
Oscillation criteria for even order neutral differential equations
Zafer, Ağacık (1998-05-01)
Oscillation criteria are given for even order neutral type differential equations of the following form
Exact Solutions of Effective-Mass Dirac-Pauli Equation with an Electromagnetic Field
Arda, Altug; Sever, Ramazan (Springer Science and Business Media LLC, 2017-01-01)
The exact bound state solutions of the Dirac-Pauli equation are studied for an appropriate position-dependent mass function by using the Nikiforov-Uvarov method. For a central electric field having a shifted inverse linear term, all two kinds of solutions for bound states are obtained in closed forms.
Almost periodic solutions of the linear differential equation with piecewise constant argument
Akhmet, Marat (2009-10-01)
The paper is concerned with the existence and stability of almost periodic solutions of linear systems with piecewise constant argument where t∈R, x ∈ Rn [·] is the greatest integer function. The Wexler inequality [1]-[4] for the Cauchy's matrix is used. The results can be easily extended for the quasilinear case. A new technique of investigation of equations with piecewise argument, based on an integral representation formula, is proposed. Copyright © 2009 Watam Press.
Oscillation of third-order nonlinear delay difference equations
AKTAŞ, MUSTAFA FAHRİ; Tiryaki, Aydin; Zafer, Ağacık (2012-01-01)
Third-order nonlinear difference equations of the form Delta(c(n)Delta(d(n)Delta x(n))) p(n)Delta x(n+1) + q(n)f (x(n-sigma)) = n >= n(0) are considered. Here, {c(n)}, {d(n)}, {p(n)} and {q(n)} are sequences of positive real numbers for n(0) is an element of N, f is a continuous function such that f(u)/u >= K > 0 for u not equal 0. By means of a Riccati transformation technique we obtain some new oscillation criteria. Examples are given to illustrate the importance of the results.
SECOND ORDER OSCILLATION OF MIXED NONLINEAR DYNAMIC EQUATIONS WITH SEVERAL POSITIVE AND NEGATIVE COEFFICIENTS
ÖZBEKLER, ABDULLAH; Zafer, Ağacık (2011-09-01)
New oscillation criteria are obtained for superlinear and sublinear forced dynamic equations having positive and negative coefficients by means of nonprincipal solutions.
Citation Formats
IEEE
ACM
APA
CHICAGO
MLA
BibTeX
Y. ŞAHİNER and A. Zafer, “Oscillation of nonlinear elliptic inequalities with p(x)-Laplacian,”
COMPLEX VARIABLES AND ELLIPTIC EQUATIONS
, pp. 537–546, 2013, Accessed: 00, 2020. [Online]. Available: https://hdl.handle.net/11511/50606.