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from ordinary difference equations.
The corresponding ordinary difference equation (1.6) is a special case of an epidemic model.
This equation is motivated by the corresponding ordinary difference equation which is posed in [4].
Corollary 2 shows that Theorem 1 is a natural generalization for the corresponding result of ordinary difference equation (7), and ordinary difference equation (7) is a special case of our study.
In recent years, interesting connections between orthogonal function systems and oscillation theory for ordinary difference equations have been established.
Using relations (3.10)–(3.18), (3.18), and Proposition A, we get that the system of ordinary difference equations (3.19).
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For healthy individuals, these variations fall within a safe range, just part of the ordinary differences between bodies.
Definition 2.10 Let X be a real ordered Banach space, let P be a normal cone with normal constant N in the X, let M = M ( x, ⋅, ⋅ ) : X × X × X → 2 X be a α-non-ordinary difference mapping.
Therefore, M θ is surely an α-weak-non-ordinary difference mapping with respect to A. Let u ∈ X, and let x and y be two elements in ( A + λ M θ ) − 1 ( u ).
Let (A: X rightarrow X) and (M: X rightarrow2^{X}) be a γ-order non-extended map and an α-non-ordinary difference mapping with respect to A, respectively.
Proof Since M = M ( x, ⋅, ⋅ ) : X × X × Ω → 2 X is an α-non-ordinary difference mapping and a comparison mapping with respect to J M, λ so that x ∝ J M, λ ( x ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com