Results 11 to 20 of about 23,444,297 (308)
Analysis of Degenerate Chenciner Bifurcation
Degenerate Chenciner bifurcation in generic discrete-time dynamical systems is studied in this work. While the nondegenerate Chenciner bifurcation can be described by two bifurcation diagrams, the degeneracy we studied in this work gives rise to 32 different bifurcation diagrams.
Tigan, G., Lugojan, S., Ciurdariu, L.
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Advanced Chemical Computing Using Discrete Turing Patterns in Arrays of Coupled Cells
We examine dynamical switching among discrete Turing patterns that enable chemical computing performed by mass-coupled reaction cells arranged as arrays with various topological configurations: three coupled cells in a cyclic array, four coupled cells in
František Muzika +2 more
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Complexity of host-vector dynamics in a two-strain dengue model
We introduce a compartmental host-vector model for dengue with two viral strains, temporary cross-immunity for the hosts, and possible secondary infections.
Peter Rashkov, Bob W. Kooi
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Local and global bifurcation phenomena [PDF]
Bifurcation, global non-uniqueness and stability of solutions to the plane-strain problem of an incompressible isotropic elastic material subject to in-plane dead-load tractions are considered.
Ogden, R W
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Analysis of the Neuron Dynamics in Thalamic Reticular Nucleus by a Reduced Model
Strategically located between the thalamus and the cortex, the inhibitory thalamic reticular nucleus (TRN) is a hub to regulate selective attention during wakefulness and control the thalamic and cortical oscillations during sleep.
Chaoming Wang +5 more
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Early afterdepolarization (EAD) is known to cause lethal ventricular arrhythmias in long QT syndrome (LQTS). In this study, dynamical mechanisms of EAD formation in human ventricular myocytes (HVMs) were investigated using the mathematical model ...
Yasutaka Kurata +5 more
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In the present study, a numerical bifurcation analysis is carried out in order to investigate the multiplicity and the thermal runaway features of metallic and superconducting wires in a unified framework.
Rizos N. Krikkis
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Bifurcation analysis of the Henon map [PDF]
Division of the parameter plane for the two‐dimensional Hénon mapping into domains of periodic and chaotic oscillations is studied numerically and analytically. Regularities in the occurrence of different motions and transitions are analyzed. It is shown that there are domains in the plane of parameters, where non‐uniqueness of motions exists. This may
Erik Mosekilde +3 more
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Dynamics Analysis of Firing Patterns in Pre-Bötzinger Complex Neurons Model
Pre-Bötzinger complex (PBC) neurons located in mammalian brain are the necessary conditions to produce respiratory rhythm, which has been widely verified experimentally and numerically.
Quan Yuan, Jieqiong Xu, Huiying Chen
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Bifurcation analysis in a silicon neuron [PDF]
In this paper, we describe an analysis of the nonlinear dynamical phenomenon associated with a silicon neuron. Our silicon neuron in Very Large Scale Integration (VLSI) integrates Hodgkin---Huxley (HH) model formalism, including the membrane voltage dependency of temporal dynamics.
Grassia, Filippo +3 more
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