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The nonoscillatory solutions of delay differential equations with impulses

Applied Mathematics and Computation, 1996
The author proves that eventually positive (negative) solutions of the scalar delay differential equation \(x'(t)=- \sum^n_{i=1} p_i(t) x(t-r_i(t))\), where \(p_i,r_i\in C([t_0,+\infty)), \mathbb{R}_+)\), \(\lim_{t\to+\infty} (t-r_i(t))= +\infty\), conserve their nonoscillatory properties under impulsive perturbations of the form \(x(t^+_k)- x(t_k ...
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Uniformly High-Order Accurate Nonoscillatory Schemes. I

SIAM Journal on Numerical Analysis, 1987
Stanley Osher, Ami Harten
exaly  

Nonoscillatory solutions of linear differential equations with deviating arguments

Annali Di Matematica Pura Ed Applicata, 1984
Manabu Naito
exaly  

Nonoscillatory solutions of half‐linear Euler‐type equation with n terms

Mathematical Methods in the Applied Sciences, 2020
Zuzana Pátíková
exaly  

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