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Oscillation theorems for a class of forced non-linear discrete equations of fractional order with damping term

机译:振动定理对延长术语分数顺序的迫使非线性离散方程

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This paper aims to establish some new sufficiency conditions for the oscillatory behavior of the solutions of a forced non linear difference equation of fractional order with damping term Δ(Δ~μu(l))+γ(l)Δ~μu(l)+ρ(l)Ψ(u(l))=Φ(l),l∈N_0 Δ~(μ-1)u(0)=u(0)=u_0 with the assistance of properties of Riemann-Liouville (RL) sum and difference operators. Suitable examples are provided to demonstrate the applicability of the derived outcomes.
机译:本文旨在为分数序列Δ(Δ~μu(L))+γ(L)δ〜μu(L)+ ρ(l)ψ(u(l))=φ(l),l∈n_0δ〜(μ-1)u(0)= u(0)= u_0在Riemann-liouville(RL)的性质的帮助下 总和和差异运算符。 提供了合适的实例以证明衍生结果的适用性。

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