Results 11 to 20 of about 27,933 (207)
Prediction of chaos in a Josephson junction by the Melnikov-function technique [PDF]
Physical Review B, 1986 The Melnikov function for prediction of Smale horseshoe chaos is applied to the rf-driven Josephson junction. Linear and quadratic damping resistors are considered. In the latter case the analytic solution including damping and dc bias is used to obtain an improved threshold curve for the onset of chaos.
Bartuccelli, M. +3 more
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BIFURCATION OF LIMIT CYCLES IN PIECEWISE SMOOTH SYSTEMS VIA MELNIKOV FUNCTION
Journal of Applied Analysis & Computation, 2015 Summary: In this short paper, we present some remarks on the role of the rstorder Melnikov functions in studying the number of limit cycles of piecewisesmooth near-Hamiltonian systems on the plane.
Han, Maoan, Sheng, Lijuan
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Membrane interaction of cyanobacterial and chloroplast ESCRT-III proteins. [PDF]
Plant JSUMMARY More than three decades ago, the inner membrane‐associated protein of 30 kDa (IM30), also known as Vipp1, was identified in pea chloroplasts to bind to the chloroplast inner envelope membrane. IM30/Vipp1 is a membrane‐associated and soluble stromal protein and is proposed to mediate vesicle formation.
Kutzner M +4 more
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Bifurcation and Chaotic Behavior of Duffing System with Fractional-Order Derivative and Time Delay
Fractal and Fractional, 2023 In this paper, the abundant nonlinear dynamical behaviors of a fractional-order time-delayed Duffing system under harmonic excitation are studied. By constructing Melnikov function, the necessary conditions of chaotic motion in horseshoe shape are ...
Cuiyan Wang +3 more
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Short-distance constraints on the hadronic light-by-light [PDF]
EPJ Web of Conferences, 2022 The muon anomalous magnetic moment continues to attract interest due to the potential tension between experimental measurement [1, 2] and the Standard Model prediction [3]. The hadronic light-by-light contribution to the magnetic moment is one of the two
Bijnens Johan +2 more
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Bifurcation for a class of piecewise cubic systems with two centers
Electronic Journal of Qualitative Theory of Differential Equations, 2022 In this paper, a class of symmetric cubic planar piecewise polynomial systems are presented, which have two symmetric centers corresponding to two period annuli.
Guilin Ji, Yangjian Sun
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Canonical Melnikov theory for diffeomorphisms [PDF]
, 2007 We study perturbations of diffeomorphisms that have a saddle connection between a pair of normally hyperbolic invariant manifolds. We develop a first-order deformation calculus for invariant manifolds and show that a generalized Melnikov function or ...
Abraham R +20 more
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Chaos in charged AdS black hole extended phase space
Physics Letters B, 2018 We present an analytical study of chaos in a charged black hole in the extended phase space in the context of the Poincare–Melnikov theory. Along with some background on dynamical systems, we compute the relevant Melnikov function and find its zeros ...
M. Chabab +4 more
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A short proof of chaos in an atmospheric system [PDF]
, 2002 We will prove the presence of chaotic motion in the Lorenz five-component atmospheric system model using the Melnikov function method developed by Holmes and Marsden for Hamiltonian systems on Lie Groups.Comment: PACS: 02.20.Sv; 02.30.Hg; 02.40.-k; 92.60.
Bokhove +10 more
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Shock and Vibration, 2016 Nonlinear magnetic forces are always used to enlarge resonant bandwidth of vibration energy harvesting systems with piezoelectric cantilever beams. However, how to determine properly the distance between two magnets is one of the key engineering problems.
Zhongsheng Chen +4 more
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