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Dynamics On Lorentz Manifolds - Scot Adams

Dynamics On Lorentz Manifolds

(Autor)

Buch | Hardcover
416 Seiten
2001
World Scientific Publishing Co Pte Ltd (Verlag)
978-981-02-4382-1 (ISBN)
CHF 116,95 inkl. MwSt
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A study of the dynamics of Lorentz manifolds.
Within the general framework of the dynamics of “large” groups on geometric spaces, the focus is on the types of groups that can act in complicated ways on Lorentz manifolds, and on the structure of the resulting manifolds and actions. This particular area of dynamics is an active one, and not all the results are in their final form. However, at this point, a great deal can be said about the particular Lie groups that come up in this context. It is impressive that, even assuming very weak recurrence of the action, the list of possible groups is quite restricted. For the most complicated of these groups, one can also describe reasonably well the local structure of the actions that arise.This advanced text is also appropriate to a course for mathematics graduate students who have completed their first year of study.

Introduction, history and outline; basic results and definitions; basic differential topology; basic Lie theoretic results; more Lie theory; Minkowski linear algebra; basic dynamical results; examples of actions on compact Lorentz manifolds; examples of nonproper actions; semisimple groups admitting a nonproper action; groups with action on a compact Lorentz manifold; the isometry group of a compact Lorentz manifold; highly symmetric compact Lorentz manifolds; locally free orbit nonproper Lorentz actions; orbit nonproper Lorentz actions. Appendices: the Borel density theorem; tameness of algebraic actions in characteristic zero.

Erscheint lt. Verlag 20.11.2001
Verlagsort Singapore
Sprache englisch
Themenwelt Mathematik / Informatik Mathematik Algebra
Mathematik / Informatik Mathematik Arithmetik / Zahlentheorie
Mathematik / Informatik Mathematik Geometrie / Topologie
Naturwissenschaften Physik / Astronomie
ISBN-10 981-02-4382-0 / 9810243820
ISBN-13 978-981-02-4382-1 / 9789810243821
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