Long-term carotid plaque progression and the role of intraplaque hemorrhage: A deep learning-based analysis of longitudinal vessel wall imaging. [PDF]
J Cardiovasc Magn ResonGuo Y +17 more
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A dynamic examination of the digital circuit implementing the Fitzhugh-Nagumo neuron model with emphasis on low power consumption and high precision. [PDF]
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When anatomy becomes pathology: Rethinking carotid-hyoid contact in cerebrovascular events. [PDF]
World J RadiolJiang SY, Li R.
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A geometrical model of cell fate specification in the mouse blastocyst.
DevelopmentRaju A, Siggia ED.
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Flip Bifurcation Analysis in a Discrete Bacteria Population Model
, 2019 Balcı, Ercan, Kartal, Şenol
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Homoclinic flip bifurcation with a nonhyperbolic equilibrium
Nonlinear Dynamics, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xingbo Liu, Dongmei Zhang, Liu Xingbo
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Phase-flip bifurcation induced by time delay
Physical Review E, 2006We present a general bifurcation in the synchronized dynamics of time-delay-coupled nonlinear oscillators. The relative phase between the oscillators jumps from zero to pi as a function of the coupling; this phase-flip bifurcation is accompanied by a discontinuous change in the frequency of the synchronized oscillators.
Awadhesh Prasad +2 more
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Flip Bifurcation of a Class of Discrete-time Neural Networks
2009 WRI Global Congress on Intelligent Systems, 2009In this paper, a class of discrete-time system modeling a network with two neurons is considered. Its flip bifurcations (also called period-doubling bifurcations for map) are demonstrated by deriving the equation describing the flow on the center manifold.
Xiaoliang Zhou
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Flip-Flip Bifurcation in a Mathematical Cardiac System
International Journal of Bifurcation and Chaos, 2019We study the intersection of double-flip (period-doubling) bifurcations in a parameter plane. We derive normal forms for discrete-time and continuous-time systems. Using these normal forms, we clarify the bifurcation structure around the flip-flip bifurcation point. We apply these analytical results to a system of coupled ventricular cell models.
Hiroyuki Kitajima, Toru Yazawa
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Resonant Homoclinic Flip Bifurcations
Journal of Dynamics and Differential Equations, 2000Homoclinic bifurcations gained a lot of attention because they are closely related to transitions to chaotic dynamics. Many kinds of homoclinic bifurcations were studied (the best known is the Shil'nikov case of a homoclinic orbit to a saddle-focus equilibrium).
Homburg, A.J., Krauskopf, B.
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