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Source: The Open Library

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1Theory of orbits

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“Theory of orbits” Metadata:

  • Title: Theory of orbits
  • Authors:
  • Language: English
  • Number of Pages: Median: 405
  • Publisher: Springer-Verlag - Springer
  • Publish Date:
  • Publish Location: New York - Berlin

“Theory of orbits” Subjects and Themes:

Edition Identifiers:

First Setence:

"For present purposes, by perturbative methods we shall mean those methods of approximation, particularly those used in dealing with non-linear dynamical problems, which are based on an expansion in powers of a "small" parameter, starting from the "known" solution of a problem which results in a simplification of the problem under consideration."
"The subject of this book is the study of the orbits followed by a body (mass point) subjected to the gravitational attraction of a given number of other bodies (mass points)."

Access and General Info:

  • First Year Published: 1996
  • Is Full Text Available: No
  • Is The Book Public: No
  • Access Status: No_ebook

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    Wiki

    Source: Wikipedia

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    Chaos theory

    Experimentalists and mathematicians had encountered turbulence in fluid motion, chaotic behaviour in society and economy, nonperiodic oscillation in radio

    Double pendulum

    initial conditions. The motion of a double pendulum is governed by a pair of coupled ordinary differential equations and is chaotic. Several variants of

    Butterfly effect

    large angles of swing the motion of the pendulum is often chaotic. By comparison, for small angles of swing, motions are non-chaotic. Multistability is defined

    Malkus waterwheel

    referred to as the Lorenz waterwheel or chaotic waterwheel, is a mechanical model that exhibits chaotic dynamics. Its motion is governed by the Lorenz equations

    Chaotic rotation

    Carl D. (2014-01-01), "Chapter 3 - Solar System Dynamics: Regular and Chaotic Motion", in Spohn, Tilman; Breuer, Doris; Johnson, Torrence V. (eds.), Encyclopedia

    Extended discrete element method

    by Rowe and Nienow and Feng and Yu and applied by Feng and Yu to the chaotic motion of particles of different sizes in a gas fluidized bed. Kafuia et al

    Three-body problem

    is larger than the number of constants of motion, the system is not exactly solvable; in fact, it is chaotic. Depending on the value of the Jacobi integral

    Control of chaos

    behaviors. Any chaotic attractor contains an infinite number of unstable, periodic orbits. Chaotic dynamics, then, consists of a motion where the system

    Time crystal

    pulses, they uncovered transitions from synchronized oscillations to chaotic motion. The system exhibited structures such as the Farey tree sequence and

    Ergodicity

    stable and unstable manifolds; as a general rule, when this is possible, chaotic motion results. That this is generic can be seen by noting that the cotangent


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