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Accessibility and singular foliations
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Stefan, Peter (1973) Accessibility and singular foliations. PhD thesis, University of Warwick.
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Official URL: http://webcat.warwick.ac.uk/record=b1746274~S1
Abstract
In Part One we study the partition of a finite-dimensional manifold M into the accessible sets of an arbitrary system A of isotopy families of local diffeomorphisms of M and, in particular, into the accessible sets of an arbitrary system of differentiable vectorfields on M.
In Part Two we generalize the methods of Part One to study the integrability of singular distributions on infinite-dimensional manifolds.
In Part Three we return to finite-dimensional manifolds and use the results of Part One to study in detail the contrasting properties of integrability and irreducibility of systems of vectorfields on M.
Item Type: | Thesis (PhD) | ||||
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Subjects: | Q Science > QA Mathematics | ||||
Library of Congress Subject Headings (LCSH): | Differentiable manifolds, Vector fields, Mathematics | ||||
Official Date: | 1973 | ||||
Dates: |
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Institution: | University of Warwick | ||||
Theses Department: | Mathematics Institute | ||||
Thesis Type: | PhD | ||||
Publication Status: | Unpublished | ||||
Supervisor(s)/Advisor: | Eells, James, 1926-2007 | ||||
Extent: | 97 leaves | ||||
Language: | eng |
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