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On the local stability of limit cycles

Chaos: An Interdisciplinary Journal of Nonlinear Science, 1999
Orbital stability of limit cycles is the result of the competing local tendencies of perturbations from the cycle to decay (during phases of local stability) and to grow (during phases of local instability), averaged over a cycle. We examine this coexistence of attractive and repulsive phases on limit cycles, including the local rates of expansion and ...
Ali, Fathei, Menzinger, Michael
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On the stability of double homoclinic and heteroclinic cycles

Nonlinear Analysis: Theory, Methods & Applications, 2003
The authors study the stability of a polycycle \(L\) with two regular sides, \(L_1\) and \(L_2,\) and two hyperbolic corners, \(s_1\) and \(s_2\) (which eventually may coincide), of a \(C^5\) planar vector field \(X.\) It is not restrictive to assume that it is oriented clockwise and that the omega limit set of the side \(L_1\) is \(s_2.\) Denote by \(\
Han, Maoan, Hu, Shouchuan, Liu, Xingbo
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Stability and Positivity of Cycles

2019
We use Bridgeland stability conditions to study restrictions of stable vector bundles on projective varieties. We also study positivity properties of classical moduli spaces of sheaves, particularly Hilbert schemes of points. Positivity of cycles on blow-ups of Grassmannians is discussed in the second half.
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Nonconnected heterodimensional cycles: bifurcation and stability

Nonlinearity, 1992
Consider one-parameter families of diffeomorphisms of a smooth closed \(n\)-manifold for \(n\geq 3\). Two hyperbolic periodic points \(P_ t\), \(Q_ t\) are followed through the parameter interval where the 2-dimensional unstable manifold \(W^ u(Q_ t)\) intersects the \((n-1)\)-dimensional stable manifold \(W^ s(P_ t)\). If \(W^ s(Q_ b)\cap W^ u(P_ b)\)
Diaz, Lorenzo J., Rocha, Jorge
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Stabilization of metapopulation cycles: Toward a classification scheme

Theoretical Population Biology, 2008
The stability of population oscillations in ecological systems is considered. Experiments suggest that in many cases the single patch dynamics of predator-prey or host-parasite systems is extinction prone, and stability is achieved only when the spatial structure of the population is expressed via desynchronization between patches.
Abta, Refael   +3 more
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Ecosystem Stability, Competition, and Nutrient Cycling

1994
During the 1960s and 1970s ecologists paid much attention to the relationship between diversity and stability of ecosystems. It was generally believed that ecosystems that harbored many species were more stable than comparatively species-poor ecosystems (MacArthur 1955; Elton 1958; Van Leeuwen 1966; Margalef 1968).
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On learning and the stability of cycles

1995
We study a general equilibrium model where the multiplicity of stationary periodic perfect foresight equilibria is pervasive. We investigate the extent of which agents can learn to coordinate on stationary perfect foresight cycles. The example economy, taken from Grandmont (1985), is an endowment overlapping generations model with fiat money, where ...
James B. Bullard, John Duffy
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Stability of limit cycles in hybrid systems

Proceedings of the 34th Annual Hawaii International Conference on System Sciences, 2005
Limit cycles are common in hybrid systems. However the nonsmooth dynamics of such systems makes stability analysis difficult. This paper uses recent extensions of trajectory sensitivity analysis to obtain the characteristic multipliers of nonsmooth limit cycles. The stability of a limit cycle is determined by its characteristic multipliers.
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Stability through cycles

2006
Economic variables like GDP growth, employment, interest rates and consumption show signs of cyclical behavior. Many variables display multiple cycles, with lengths ranging in between 5 to even up to 100 years. We argue that multiple cycles can be associated with long-run stability of the economic system, provided that the cycle lengths are such that ...
de Groot, E.A., Franses, Ph.H.B.F.
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