A Geometric Setting for Hamiltonian Perturbation Theory

Released on by Anthony D. Blaom
preview-18

  • A Geometric Setting for Hamiltonian Perturbation Theory Book Detail

  • Author : Anthony D. Blaom
  • Release Date : 2001
  • Publisher : American Mathematical Soc.
  • Genre : Mathematics
  • Pages : 137
  • ISBN 13 : 0821827200
  • File Size : 98,98 MB
DOWNLOAD BOOK

A Geometric Setting for Hamiltonian Perturbation Theory by Anthony D. Blaom PDF Summary

Book Description: In this text, the perturbation theory of non-commutatively integrable systems is revisited from the point of view of non-Abelian symmetry groups. Using a co-ordinate system intrinsic to the geometry of the symmetry, the book generalizes and geometrizes well-known estimates of Nekhoroshev (1977), in a class of systems having almost $G$-invariant Hamiltonians. These estimates are shown to have a natural interpretation in terms of momentum maps and co-adjoint orbits. The geometric framework adopted is described explicitly in examples, including the Euler-Poinsot rigid body.

Disclaimer: www.yourbookbest.com does not own A Geometric Setting for Hamiltonian Perturbation Theory books pdf, neither created or scanned. We just provide the link that is already available on the internet, public domain and in Google Drive. If any way it violates the law or has any issues, then kindly mail us via contact us page to request the removal of the link.

Triangulations of Oriented Matroids

Triangulations of Oriented Matroids

File Size : 45,45 MB
Total View : 661 Views
DOWNLOAD

We consider the concept of triangulation of an oriented matroid. We provide a definition which generalizes the previous ones by Billera-Munson and by Anderson a

$S$-Modules in the Category of Schemes

$S$-Modules in the Category of Schemes

File Size : 94,94 MB
Total View : 1468 Views
DOWNLOAD

Gives a theory $S$-modules for Morel and Voevodsky's category of algebraic spectra over an arbitrary field $k$. This work also defines universe change functors,