Oscillation and nonoscillation in nonlinear third order difference equations
, 1989 International Journal of Mathematics and Mathematical Sciences, Volume 13, Issue 2, Page 281-286, 1990.
B. Smith, W. E. Taylor Jr.
wiley +1 more source
General solutions of weakly delayed discrete systems in 3D
Advances in Nonlinear AnalysisDiscrete systems x(k+1)=Ax(k)+Bx(k−m)x\left(k+1)=Ax\left(k)+Bx\left(k-m), k=0,1,…k=0,1,\ldots \hspace{0.33em} are analyzed, where mm is a fixed positive integer, AA, BB are constant 3 by 3 matrices and x:{−m,−m+1,…}→R3x:\left\{-m,-m+1,\ldots \right\}\to {
Diblík Josef +3 more
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On discrete inequalities for some classes of sequences
Open MathematicsFor a given sequence a=(a1,…,an)∈Rna=\left({a}_{1},\ldots ,{a}_{n})\in {{\mathbb{R}}}^{n}, our aim is to obtain an estimate of En≔a1+an2−1n∑i=1nai{E}_{n}:= \left|\hspace{-0.33em},\frac{{a}_{1}+{a}_{n}}{2}-\frac{1}{n}{\sum }_{i=1}^{n}{a}_{i},\hspace{-0 ...
Jleli Mohamed, Samet Bessem
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An analysis of exponential kernel fractional difference operator for delta positivity
Nonlinear EngineeringPositivity analysis for a fractional difference operator including an exponential formula in its kernel has been examined. A composition of two fractional difference operators of order (ν,μ)\left(\nu ,\mu ) in the sense of Liouville–Caputo type operators
Mohammed Pshtiwan Othman
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Optical soliton solutions of the coupled Radhakrishnan-Kundu-Lakshmanan equation by using the extended direct algebraic approach. [PDF]
Heliyon, 2023 Mahmood A +6 more
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Fundamental solutions for semidiscrete evolution equations via Banach algebras. [PDF]
Adv Differ Equ, 2021 González-Camus J, Lizama C, Miana PJ.
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Hardy-type inequalities in fractional h-discrete calculus. [PDF]
J Inequal Appl, 2018 Persson LE, Oinarov R, Shaimardan S.
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Three solutions to discrete anisotropic problems with two parameters
Open Mathematics, 2014 Galewski Marek, Kowalski Piotr
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Endpoint regularity of discrete multisublinear fractional maximal operators associated with [Formula: see text]-balls. [PDF]
J Inequal Appl, 2018 Liu F.
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Sufficient conditions for oscillation of a nonlinear fractional nabla difference system. [PDF]
Springerplus, 2016 Li WN, Sheng W.
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