Results 31 to 40 of about 614,864 (203)
Phase Equations for Relaxation Oscillators [PDF]
Summary: We use the Malkin theorem [see \textit{I. G. Malkin}, Some problems in nonliner oscillations theory. (Russian) (1956; Zbl 0070.08703)] to derive phase equations for networks of weakly connected relaxation oscillators. We find an explicit formula for the connection functions when the oscillators have one-dimensional slow variables.
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Predator–prey systems with small predator's death rate
The goal of our paper is to study canard relaxation oscillations of predator–prey systems with Holling type II of functional response when the death rate of predator is very small and the conversion rate is uniformly positive.
Renato Huzak
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Two-stroke relaxation oscillators [PDF]
Abstract Two-stroke relaxation oscillations consist of two distinct phases per cycle—one slow and one fast—which distinguishes them from the well-known van der Pol-type ‘four-stroke’ relaxation oscillations. This type of oscillation can be found in singular perturbation problems in
Samuel Jelbart, Martin Wechselberger
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Relaxation Cycles in a Model of Synaptically Interacting Oscillators
In this paper the mathematical model of a neural network with a ring synaptic interaction elements is considered. The model is a system of scalar nonlinear differential-difference equations, the right parts of which depend on a large parameter. The unknown
Margarita M. Preobrazhenskaia
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Sand dune vegetation-biocrust interaction as a source of spatial heterogeneity
Vegetation and biocrust play crucial roles in dune stability and mobility, and their interaction can lead to bistability, temporal oscillations, and hysteresis.
Yizhaq Hezi, Ashkenazy Yosef
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Stochastic and chaotic relaxation oscillations [PDF]
For relaxation oscillators stochastic and chaotic dynamics are investigated. The effect of random perturbations upon the period is computed. For an extended system with additional state variables chaotic behavior can be expected. As an example, the Van der Pol oscillator is changed into a third-order system admitting period doubling and chaos in a ...
Grasman, J., Roerdink, J.B.T.M.
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Inhibition-based relaxation oscillations emerge in resonator networks [PDF]
We investigate the mechanisms responsible for the generation of oscillations in mutually inhibitory cells of non-oscillatory neurons and the transitions from non-relaxation (sinusoidal-like) oscillations to relaxation oscillations. We use a minimal model
Ana Torresi +8 more
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Co-eletrodeposição oscilatória de cobre e estanho Oscillatory co-electroposition of copper and tin
It is investigated in the present contribution the oscillatory co-electrodeposition of CuSn on a polycrystalline gold surface in the presence of Triton X-100 surfactant and citric acid as additive, in acidic media.
Edson Joanni +2 more
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A Data-Based Minimal Model of Episodic Inflation Events at Volcanoes
Space geodetic time series, be they ground-based or space-based, have increased in length and accuracy. These series can now be mined for information on the qualitative dynamics of volcanic systems directly from surface deformation data.
Damian Walwer +4 more
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Temperature dependence of relaxation spectra for highly hydrated gluten networks [PDF]
In the present investigation, the temperature dependence (0e50 C) of the relaxation spectrum of hydrated gluten was studied using novel numerical algorithms. Tikhonov regularization, in conjunction with the L-curve criterion for optimal calculation of
Kasapis, Stefan, Kontogiorgos, Vassilis
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