stable limit cycle

stable limit cycle
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Авиасловарь. . 2004.

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  • Limit-cycle — Attracting limit cycle and its Poincaré map In mathematics, in the area of dynamical systems, a limit cycle on a plane or a two dimensional manifold is a closed trajectory in phase space having the property that at least one other trajectory… …   Wikipedia

  • Cycle Limite — En mathématiques, dans l étude des systèmes dynamiques, on appelle cycle limite, ou cycle limite sur un plan ou une variété bidimensionnelle une trajectoire fermée dans l espace des phases, telle qu au moins une autre trajectoire spirale à l… …   Wikipédia en Français

  • Limit set — In mathematics, especially in the study of dynamical systems, a limit set is the state a dynamical system reaches after an infinite amount of time has passed, by either going forward or backwards in time. Limit sets are important because they can …   Wikipedia

  • Cycle limite — En mathématiques, dans l étude des systèmes dynamiques, on appelle cycle limite, ou cycle limite sur un plan ou une variété bidimensionnelle une trajectoire fermée dans l espace des phases, telle qu au moins une autre trajectoire spirale à l… …   Wikipédia en Français

  • Stable map — In mathematics, specifically in symplectic topology and algebraic geometry, one can construct the moduli space of stable maps, satisfying specified conditions, from Riemann surfaces into a given symplectic manifold. This moduli space is the… …   Wikipedia

  • Nuclear fuel cycle — The nuclear fuel cycle, also called nuclear fuel chain, is the progression of nuclear fuel through a series of differing stages. It consists of steps in the front end, which are the preparation of the fuel, steps in the service period in which… …   Wikipedia

  • Tidewater glacier cycle — The tidewater glacier cycle is the typically centuries long behavior of tidewater glaciers that consists of recurring periods of advance alternating with rapid retreat and punctuated by periods of stability. During portions of its cycle, a… …   Wikipedia

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  • Oscillator phase noise — For more general information, see Phase noise. Oscillators inherently produce high levels of phase noise. That noise increases at frequencies close to the oscillation frequency or its harmonics. With the noise being close to the oscillation… …   Wikipedia

  • Hopf bifurcation — In bifurcation theory a Hopf or Andronov Hopf bifurcation is a local bifurcation in which a fixed point ofa dynamical system loses stability as a pair of complex conjugate eigenvalues of the linearization around the fixed point crossthe imaginary …   Wikipedia

  • Liénard equation — In mathematics, more specifically in the study of dynamical systems and differential equations, a Liénard equation [A. Liénard (1928) Etude des oscillations entretenues, Revue générale de l électricité , vol. 23, pages 901 912 and 946 954.] is a… …   Wikipedia


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