Reference health
Relaxation cycles in a model of two weakly coupled oscillators with sign-changing delayed feedback
10/10 checkable references clean · checked 2026-07-23
Every reference with a DOI in the deposited reference list resolved to a known work in Crossref or DataCite at the dated check, and none carried a retraction, withdrawal, or removal notice.
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The 10 checked references that resolve
resolves10.1007/BF00275162
The dynamics of production and destruction: Analytic insight into complex behavior
resolves10.1063/1.165982
Solution multistability in first-order nonlinear differential delay equations
resolves10.1007/BF01790539
Global continuation and asymptotic behaviour for periodic solutions of a differential-delay equation
resolves10.1016/j.jde.2018.07.050
Multistability in a system of two coupled oscillators with delayed feedback
resolves10.3103/S0146411617070343
A Family of Non-Rough Cycles in a System of Two Coupled Delayed Generators
resolves10.1007/s11141-019-09923-8
Asymptotic Behavior of the Solutions of a System of Two Weakly Coupled Relaxation Oscillators with Delayed Feedback
The 8 references without a DOI — listed, not checked
no DOI — not checkedA. S. Dmitriev and V. Ya. Kislov, Stochastic Oscillations in Radio-Physics and Electronics [in Russian], Nauka, Moscow (1989).
no DOI — not checkedA. S. Dmitriev and S. O. Starkov, “Study of the chaotic dynamics of a ring autogenerator with an asymmetric characteristic nonlinear element [in Russian],” Radiotekhnika i Électronika, 31, 2396–2405 (1986).
no DOI — not checkedA. S. Dmitriev, V. Ya. Kislov, and S. O. Starkov, “Experimental study of the formation and interaction of strange attractors in a self-excited ring oscillator,” Soviet Phys. Tech. Phys., 30, 1439–1440 (1985).
no DOI — not checkedS. A. Kaschenko, “Asymptotics of relaxation oscillations in systems of differential–difference equations with a compactly supported nonlinearity: I,” Differ. Equ., 31, 1275–1285 (1995).
no DOI — not checkedA. A. Kashchenko, “Non-rough relaxation solutions of a system with delay and sign-changing nonlinearity,” Nonlin. Phenom. Complex Systems, 22, 190–195 (2019).
no DOI — not checkedS. A. Kaschenko, “Investigation, by large parameter methods, of a system of nonlinear differential–difference equations modeling a predator–prey problem,” Sov. Math. Dokl., 26, 420–423 (1982).
no DOI — not checkedS. A. Kashchenko and V. V. Mayorov, Models ofWave Memory [in Russian], Librokom, Moscow (2009)
no DOI — not checkedEnglish transl.: S. Kashchenko, Springer International, Cham (2015).
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