Results 91 to 100 of about 747,954 (250)
Bifurcation Diagrams and Heteroclinic Networks of Octagonal H-Planforms [PDF]
Journal of Nonlinear Science, 2012 This paper completes the classification of bifurcation diagrams for H-planforms in the Poincar ́e disc D whose fundamental domain is a regular octagon. An H-planform is a steady solution of a PDE or integro-differential equation in D, which is invariant under the action of a lattice subgroup Γ of U(1,1), the group of isometries of D.
Faye, Grégory, Chossat, Pascal
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Bifurcations in Globally Coupled Map Lattices
, 1994 The dynamics of globally coupled map lattices can be described in terms of a nonlinear Frobenius--Perron equation in the limit of large system size. This approach allows for an analytical computation of stationary states and their stability. The complete
A. S. Pikovsky +28 more
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Entropy and Stability Analysis of Delayed Energy Supply–Demand Model
Entropy, 2016 In this paper, a four-dimensional model of energy supply–demand with two-delay is built. The interactions among energy demand of east China, energy supply of west China and the utilization of renewable energy in east China are delayed in this model.
Jing Wang +3 more
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The Response Spectrum Map, a Frequency Domain Equivalent to the bifurcation Diagram
International Journal of Bifurcation and Chaos in Applied Sciences and Engineering, 2001 The Response Spectrum Map (RSM) is introduced as a frequency domain equivalent to the Bifurcation Diagram. The RSM is a map of the energy distribution of a system in the frequency domain, where subharmonics, superharmonics and chaos generation can be ...
S. Billings, O. M. Boaghe
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Numerical bifurcation diagram for the two-dimensional boundary-fed chlorine-dioxide–iodine–malonic-acid system [PDF]
, 1998 We present a numerical solution of the chlorine-dioxide–iodine–malonic-acid reaction-diffusion system in two dimensions in a boundary-fed system using a realistic model.
S. Setayeshgar, M. Cross
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, 2017 Generic bifurcation theory was classically well developed for smooth differential systems, establishing results for $k$-parameter families of planar vector fields.
Novaes, Douglas Duarte +2 more
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Bifurcation diagram of a cubic three-parameter autonomous system
Electronic Journal of Differential Equations, 2005 In this paper, we study the cubic three-parameter autonomous planar system $$displaylines{ dot x_1 = k_1 + k_2x_1 - x_1^3 - x_2,cr dot x_2 = k_3 x_1 - x_2, }$$ where $k_2, k_3$ are greater than 0.
Lenka Barakova, Evgenii P. Volokitin
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Bifurcation and Chaos Prediction in Nonlinear Gear Systems
Shock and Vibration, 2014 The homoclinic bifurcation and transition to chaos in gear systems are studied both analytically and numerically. Applying Melnikov analytical method, the threshold values for the occurrence of chaotic motion are obtained.
Anooshirvan Farshidianfar, Amin Saghafi
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Backward Bifurcation in SIVS Model with Immigration of Non-Infectives
Biomath, 2014 This paper investigates a simple SIVS (susceptible-infected-vaccinated-susceptible) disease transmission model with immigration of susceptible and vaccinated individuals.
Diána H Knipl, Gergely Röst
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Bifurcation diagram for in-service fatigued metals
Procedia Engineering, 2010 AbstractThe synergetics concept used for unified description of metals behavior for in-service fatigued aircraft structures. The metals evolution has considered as cascade of bifurcations in self-organized manner of energy adsorption having strongly expressed order in sequence of changing under wide range of multi-parametric cyclic loads interactions ...
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