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Differential Geometry of Foliations

Differential Geometry of Foliations


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About the Book

Whoever you are! How can I but offer you divine leaves . . . ? Walt Whitman The object of study in modern differential geometry is a manifold with a differ- ential structure, and usually some additional structure as well. Thus, one is given a topological space M and a family of homeomorphisms, called coordinate sys- tems, between open subsets of the space and open subsets of a real vector space V. It is supposed that where two domains overlap, the images are related by a diffeomorphism, called a coordinate transformation, between open subsets of V. M has associated with it a tangent bundle, which is a vector bundle with fiber V and group the general linear group GL(V). The additional structures that occur include Riemannian metrics, connections, complex structures, foliations, and many more. Frequently there is associated to the structure a reduction of the group of the tangent bundle to some subgroup G of GL(V). It is particularly pleasant if one can choose the coordinate systems so that the Jacobian matrices of the coordinate transformations belong to G. A reduction to G is called a G-structure, which is called integrable (or flat) if the condition on the Jacobians is satisfied. The strength of the integrability hypothesis is well-illustrated by the case of the orthogonal group On. An On-structure is given by the choice of a Riemannian metric, and therefore exists on every smooth manifold.


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Product Details
  • ISBN-13: 9783642690174
  • Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
  • Binding: Paperback
  • Height: 244 mm
  • No of Pages: 196
  • Series Title: Ergebnisse Der Mathematik Und Ihrer Grenzgebiete. 2. Folge
  • Sub Title: The Fundamental Integrability Problem
  • Width: 170 mm
  • ISBN-10: 3642690173
  • Publisher Date: 19 Jan 2012
  • Edition: Softcover reprint of the original 1st ed. 1983
  • Language: English
  • Returnable: Y
  • Spine Width: 11 mm
  • Weight: 399 gr


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