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The nonoscillatory solutions of delay differential equations with impulses
Applied Mathematics and Computation, 1996The 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, 1987Stanley Osher, Ami Harten
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The existence of nonoscillatory solutions of higher order nonlinear neutral equations
Applied Mathematics Letters, 2012Tuncay Candan
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Nonoscillatory solutions of linear differential equations with deviating arguments
Annali Di Matematica Pura Ed Applicata, 1984Manabu Naito
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Nonoscillatory solutions of half‐linear Euler‐type equation with n terms
Mathematical Methods in the Applied Sciences, 2020Zuzana Pátíková
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Nonoscillatory Solutions of Third-Order Difference Equations
2005Zuzana Dosla, Ales Kobza
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