Explore: Kam Theory

Discover books, insights, and more — all in one place.

Learn more about Kam Theory with top reads curated from trusted sources — all in one place.

Topic Search

Search for any topic

AI-Generated Overview About “kam-theory”:


Books Results

Source: The Open Library

The Open Library Search Results

Search results from The Open Library

1Theory of orbits

By

Book's cover

“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

Online Access

Downloads Are Not Available:

The book is not public therefore the download links will not allow the download of the entire book, however, borrowing the book online is available.

Online Borrowing:

    Online Marketplaces

    Find Theory of orbits at online marketplaces:


    2KdV & KAM

    By

    Book's cover

    “KdV & KAM” Metadata:

    • Title: KdV & KAM
    • Authors:
    • Language: English
    • Number of Pages: Median: 279
    • Publisher: ➤  Springer London, Limited - Springer
    • Publish Date:
    • Publish Location: Berlin - New York

    “KdV & KAM” Subjects and Themes:

    Edition Identifiers:

    Access and General Info:

    • First Year Published: 2003
    • Is Full Text Available: No
    • Is The Book Public: No
    • Access Status: Unclassified

    Online Access

    Downloads Are Not Available:

    The book is not public therefore the download links will not allow the download of the entire book, however, borrowing the book online is available.

    Online Borrowing:

      Online Marketplaces

      Find KdV & KAM at online marketplaces:



      Wiki

      Source: Wikipedia

      Wikipedia Results

      Search Results from Wikipedia

      Kolmogorov–Arnold–Moser theorem

      move from KAM theory to Aubry–Mather theory which requires less stringent hypotheses and works with the Cantor-like sets. The existence of a KAM theorem

      Vladimir Arnold

      of mathematics: topological Galois theory (with his student Askold Khovanskii), symplectic topology and KAM theory. Arnold was also a populariser of mathematics

      Weinan E

      analysis, multiscale methods, computational fluid dynamics, and weak KAM theory. He is currently a professor in the Department of Mathematics and Program

      N-body problem

      problem restricted to the plane. In the KAM theory, chaotic planetary orbits would be bounded by quasiperiodic KAM tori. Arnold's result was extended to

      Jean-Christophe Yoccoz

      Merit in 1998. Yoccoz's worked on the theory of dynamical systems. His contributions include advances to KAM theory, and the introduction of the method

      Carl Ludwig Siegel

      astronomy and turn towards number theory instead. His best-known student was Jürgen Moser, one of the founders of KAM theory (Kolmogorov–Arnold–Moser), which

      Luigi Chierchia

      Pinzari, he succeeded in extending the KAM theorem for the three-body problem to the n-body problem. In KAM theory, Chierchia addressed invariant tori in

      Computer-assisted proof

      A.; Chierchia, L. (1987). "Rigorous estimates for a computer-assisted KAM theory". Journal of Mathematical Physics. 28 (9): 2078–86. Bibcode:1987JMP..

      Alfonso Sorrentino (mathematician)

      means of variational methods (Aubry-Mather theory), partial differential equations techniques (weak KAM theory and Hamilton-Jacobi equation) and geometric

      Sergei B. Kuksin

      of the Paris Diderot University (Paris VII). His research deals with KAM theory in partial differential equations (i.e. infinite dimensional Hamiltonian