Results 311 to 320 of about 1,446,784 (362)
A local-to-global inequality for spectral invariants and an energy dichotomy for Floer trajectories. [PDF]
Buhovsky L, Tanny S.
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Exploring complex dynamics in nonlinear Riemann wave models using fractional calculus-based expansion. [PDF]
Mumtaz A, Masood K, Shakeel M, Shah NA.
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Electromagnetic dynamic stability analysis of power electronics-dominated systems using eigenstructure-preserved LTP Theory. [PDF]
Hu J +11 more
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Evaluating the long-term effects of combination antiretroviral therapy of HIV infection: a modeling study. [PDF]
Cai J +6 more
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Desynchronization by periodic orbits
Physical Review E, 1995Synchronous chaotic behavior is often interrupted by bursts of desynchronized behavior. We investigate the role of unstable periodic orbits in bursting events and show that they serve as sources of local transverse instability within a synchronous chaotic attractor. Analysis of bursts in both model and experimental studies of two coupled R\"ossler-like
, Heagy, , Carroll, , Pecora
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Spontaneous Periodic Orbits in the Navier–Stokes Flow
Journal of nonlinear science, 2019In this paper, a general method to obtain constructive proofs of existence of periodic orbits in the forced autonomous Navier–Stokes equations on the three-torus is proposed.
J. B. Berg +3 more
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Celestial Mechanics, 1984
Recent results on periodic orbits are presented. Planetary systems can be studied by the model of the general 3-body problem and also some satellite systems and asteroid orbits can be studied by the model of the restricted 3-body problem. Triple stellar systems and planetary systems with two Suns are close to periodic systems.
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Recent results on periodic orbits are presented. Planetary systems can be studied by the model of the general 3-body problem and also some satellite systems and asteroid orbits can be studied by the model of the restricted 3-body problem. Triple stellar systems and planetary systems with two Suns are close to periodic systems.
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Earth, moon, and planets, 2015
In this study, equilibrium points and periodic orbits in the potential field of asteroids are investigated. We present the linearized equations of motion relative to the equilibrium points and characteristic equations.
Yu Jiang
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In this study, equilibrium points and periodic orbits in the potential field of asteroids are investigated. We present the linearized equations of motion relative to the equilibrium points and characteristic equations.
Yu Jiang
semanticscholar +1 more source

