Results 101 to 110 of about 7,745 (207)
The origin point of the unstable solution area of a forced softening Duffing oscillator. [PDF]
Sci Rep, 2022 Wawrzynski W.
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Passive Islanding Detection of Inverter-Based Resources in a Noisy Environment
EnergiesIslanding occurs when a load is energized solely by local generators and can result in frequency and voltage instability, changes in current, and poor power quality.
Hossein Amini +2 more
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First integrals for the Duffing-van der Pol type oscillator
Electronic Journal of Differential Equations, 2010 In this article, under certain parametric conditions, we study the first integrals of the Duffing-van der Pol-type oscillator equations which include the van der Pol and the Duffing oscillator systems, as particular cases.
Guangyue Gao, Zhaosheng Feng
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, 2011 The Duffing Equation: Nonlinear Oscillators and their Behaviour brings together the results of a wealth of disseminated research literature on the Duffing equation, a key engineering model with a vast number of applications in science and engineering, summarizing the findings of this research.
Kovacic, Ivana, Brennan, Michael J.
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Journal of Inequalities and ApplicationsIn this paper, by applying fractional quantum calculus, we study a nonlinear Duffing-type equation with three sequential fractional q-derivatives. We prove the existence and uniqueness results by using standard fixed-point theorems (Banach and Schaefer ...
Mohamed Houas +3 more
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On the dynamics of the autonomous Duffing–Holmes oscillator
Nonlinear AnalysisThe autonomous Duffing–Holmes oscillator ẋ = y, ẏ = x – x3 + by – kz, ż = w(y – z), depending on the three parameters b, k, and w, has been studied previously by several authors who showed that for certain parameter values, it exhibits chaotic ...
Érika Diz-Pita +2 more
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Using the transient trajectories of an optically levitated nanoparticle to characterize a stochastic Duffing oscillator. [PDF]
Sci Rep, 2020 Flajšmanová J +6 more
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, 2004 We derive the exact bifurcation diagram of the Duffing oscillator with parametric noise thanks to the analytical study of the associated Lyapunov exponent. When the fixed point is unstable for the underlying deterministic dynamics, we show that the system undergoes a noise-induced reentrant transition in a given range of parameters.
Mallick, Kirone, Marcq, Philippe
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Characterizing Complex Dynamics in the Classical and Semi-Classical Duffing Oscillator Using Ordinal Patterns Analysis. [PDF]
Entropy (Basel), 2018 Trostel ML +3 more
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