Publication date
January 2001
DOI Publisher
Hindawi Limited ISSN
0161-1712 Journal
1687-0425Abstract
We obtain some oscillation criteria for solutions of the nonlinear delay difference equation of the form xn+1−xn+pn∏j=1mxn−kjαj=0
We obtain some oscillation criteria for solutions of the nonlinear delay difference equation of the form xn+1−xn+pn∏j=1mxn−kjαj=0
ABSTRACT. Consider the delay partial dierence equation Am+1;n + Am;n+1 Am;n + uX i=1 Pi(m; n)Amki;nl...
AbstractConsider the delay difference equationχn+1−χn+pnχn−k=0, n-0,1,2,…where {pn} is a sequence of...
In this paper, the authors studied oscillatory behavior of solutions of fourth-order delay differenc...
Abstract. We obtain some oscillation criteria for solutions of the nonlinear delay differ-ence equat...
Abstract. We obtain some oscillation criteria for solutions of the nonlinear delay differ-ence equat...
AbstractIn this paper, some new oscillation criteria are obtained for all solutions of the nonlinear...
AbstractIn this paper sufficient conditions for the oscillation of all solutions of the delay differ...
AbstractThis paper considers the delay difference equationxn+1−xn+pnxn−k=0,n=0,1,2,…,where {pn} is a...
AbstractConsider the delay difference equation ξn+1−ξn+pnξτ(n)=0, n=0,1,2,…,where τ : N → Z is nonde...
Some new oscillation criteria for the second order nonlinear delay difference equations ??2yn + Pnf(...
AbstractBy using the method of Yu, Zhang and Qian in [J.S. Yu, B.G. Zhang, X.Z. Qian, Oscillation of...
10.1016/0898-1221(96)00144-7Computers and Mathematics with Applications32657-86CMAP
AbstractThis paper deals with some sufficient conditions for the bounded oscillation criteria for th...
AbstractConsider the first-order delay difference equation where lim infn→∞ Pi(n) = pi ≥ 0, ki > 0,...
AbstractWe offer sufficient conditions for the oscillation of all solutions of the partial differenc...
ABSTRACT. Consider the delay partial dierence equation Am+1;n + Am;n+1 Am;n + uX i=1 Pi(m; n)Amki;nl...
AbstractConsider the delay difference equationχn+1−χn+pnχn−k=0, n-0,1,2,…where {pn} is a sequence of...
In this paper, the authors studied oscillatory behavior of solutions of fourth-order delay differenc...
Abstract. We obtain some oscillation criteria for solutions of the nonlinear delay differ-ence equat...
Abstract. We obtain some oscillation criteria for solutions of the nonlinear delay differ-ence equat...
AbstractIn this paper, some new oscillation criteria are obtained for all solutions of the nonlinear...
AbstractIn this paper sufficient conditions for the oscillation of all solutions of the delay differ...
AbstractThis paper considers the delay difference equationxn+1−xn+pnxn−k=0,n=0,1,2,…,where {pn} is a...
AbstractConsider the delay difference equation ξn+1−ξn+pnξτ(n)=0, n=0,1,2,…,where τ : N → Z is nonde...
Some new oscillation criteria for the second order nonlinear delay difference equations ??2yn + Pnf(...
AbstractBy using the method of Yu, Zhang and Qian in [J.S. Yu, B.G. Zhang, X.Z. Qian, Oscillation of...
10.1016/0898-1221(96)00144-7Computers and Mathematics with Applications32657-86CMAP
AbstractThis paper deals with some sufficient conditions for the bounded oscillation criteria for th...
AbstractConsider the first-order delay difference equation where lim infn→∞ Pi(n) = pi ≥ 0, ki > 0,...
AbstractWe offer sufficient conditions for the oscillation of all solutions of the partial differenc...
ABSTRACT. Consider the delay partial dierence equation Am+1;n + Am;n+1 Am;n + uX i=1 Pi(m; n)Amki;nl...
AbstractConsider the delay difference equationχn+1−χn+pnχn−k=0, n-0,1,2,…where {pn} is a sequence of...
In this paper, the authors studied oscillatory behavior of solutions of fourth-order delay differenc...
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