【Quasi periodic motion】Periodicandquasi-periodicm... 第1頁 / 共1頁
Period... Periodic and quasi由 J Fejoz 著作 · 2010 · 被引用 4 次 — Periodic and quasi-periodic motions in the many-body problem. Dynamical Systems. [math.DS]. Université Pierre et Marie Curie - Paris VI, ... ,由 A Itō 著作 · 1979 · 被引用 4 次 — Quasi-periodic motion (QPM) is structurally unstable and a small perturbation cases a transition to qualitatively different states. ,由 ACJ Luo 著作 · 2006 · 被引用 24 次 — The phase planes, displacement surfaces (or potential domains), and the velocity surfaces (or kinetic energy domains) for the chaotic and quasi-periodic motions ... ,2020年6月7日 — A motion of a particle according to x(t)=F(t), where F(t) is a (vector-valued) quasi-periodic function. Comments. ,由 HW Broer 著作 · 被引用 496 次 — This book is devoted to the phenomenon of quasi-periodic motion in dynamical systems. Such a motion in the phase space densely fills up an invariant torus. ,In mathematics and theoretical physics, quasiperiodic motion is in ro...
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#1 Periodic and quasi
由 J Fejoz 著作 · 2010 · 被引用 4 次 — Periodic and quasi-periodic motions in the many-body problem. Dynamical Systems. [math.DS]. Université Pierre et Marie Curie - Paris VI, ...
由 J Fejoz 著作 · 2010 · 被引用 4 次 — Periodic and quasi-periodic motions in the many-body problem. Dynamical Systems. [math.DS]. Université Pierre et Marie Curie - Paris VI, ...
#2 Perturbation Theory of a Quasi
由 A Itō 著作 · 1979 · 被引用 4 次 — Quasi-periodic motion (QPM) is structurally unstable and a small perturbation cases a transition to qualitatively different states.
由 A Itō 著作 · 1979 · 被引用 4 次 — Quasi-periodic motion (QPM) is structurally unstable and a small perturbation cases a transition to qualitatively different states.
#3 Predictions of quasi
由 ACJ Luo 著作 · 2006 · 被引用 24 次 — The phase planes, displacement surfaces (or potential domains), and the velocity surfaces (or kinetic energy domains) for the chaotic and quasi-periodic motions ...
由 ACJ Luo 著作 · 2006 · 被引用 24 次 — The phase planes, displacement surfaces (or potential domains), and the velocity surfaces (or kinetic energy domains) for the chaotic and quasi-periodic motions ...
#4 Quasi
2020年6月7日 — A motion of a particle according to x(t)=F(t), where F(t) is a (vector-valued) quasi-periodic function. Comments.
2020年6月7日 — A motion of a particle according to x(t)=F(t), where F(t) is a (vector-valued) quasi-periodic function. Comments.
#5 Quasi
由 HW Broer 著作 · 被引用 496 次 — This book is devoted to the phenomenon of quasi-periodic motion in dynamical systems. Such a motion in the phase space densely fills up an invariant torus.
由 HW Broer 著作 · 被引用 496 次 — This book is devoted to the phenomenon of quasi-periodic motion in dynamical systems. Such a motion in the phase space densely fills up an invariant torus.
#6 Quasiperiodic motion
In mathematics and theoretical physics, quasiperiodic motion is in rough terms the type of motion executed by a dynamical system containing a finite number ...
In mathematics and theoretical physics, quasiperiodic motion is in rough terms the type of motion executed by a dynamical system containing a finite number ...
#7 Quasiperiodic oscillations
2007年3月16日 — Quasiperiodic oscillations could appear when an oscillator is forced by a time-dependent input; then they are called forced quasiperiodic ...
2007年3月16日 — Quasiperiodic oscillations could appear when an oscillator is forced by a time-dependent input; then they are called forced quasiperiodic ...
#8 What is quasi
2022年1月7日 — A classical example for quasiperiodic motion is dynamics of the moon. The synodic period (29.53 d), nodal precession (6793 d), and apsidal ...
2022年1月7日 — A classical example for quasiperiodic motion is dynamics of the moon. The synodic period (29.53 d), nodal precession (6793 d), and apsidal ...
#9 [1805.09201] Quasi
由 M Garay 著作 · 2018 · 被引用 1 次 — Michel Herman proved a similar result for quasi-periodic motions, with k-dimensional involutive manifolds in Hamiltonian systems with n ...
由 M Garay 著作 · 2018 · 被引用 1 次 — Michel Herman proved a similar result for quasi-periodic motions, with k-dimensional involutive manifolds in Hamiltonian systems with n ...

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