ISBN: 9780821816783
ID: 17929471
The goal of these lectures is to present an introduction to the geometric topology of the Hilbert cube Q and separable metric manifolds modeled on Q, which are called here Hilbert cube manifolds or Q-manifolds. In the past ten years there has been a great deal of research on Q and Q-manifolds which is scattered throughout several papers in the literature. The author presents here a self. The goal of these lectures is to present an introduction to the geometric topology of the Hilbert cube Q and separable metric manifolds modeled on Q, which are called here Hilbert cube manifolds or Q-manifolds. In the past ten years there has been a great deal of research on Q and Q-manifolds which is scattered throughout several papers in the literature. The author presents here a self-contained treatment of only a few of these results in the hope that it will stimulate further interest in this area. No new material is presented here and no attempt has been made to be complete. For example, the author has omitted the important theorem of Schori-West stating that the hyperspace of closed subsets of $[0,1]$ is homeomorphic to Q.In an appendix (prepared independently by R.D. Anderson, D.W. Curtis, R. Schori and G. Kozlowski) there is a list of problems which are of current interest. This includes problems on Q-manifolds as well as manifolds modeled on various linear spaces. The reader is referred to this for a much broader perspective of the field. In the first four chapters, the basic tools which are needed in all of the remaining chapters are presented. Beyond this there seem to be at least two possible courses of action. The reader who is interested only in the triangulation and classification of Q-manifolds should read straight through (avoiding only Chapter VI). In particular the topological invariance of Whitehead torsion appears in Section 38. The reader who is interested in R.D. Edwards' recent proof that every ANR is a Q-manifold factor should read the first four chapters and then (with the single exception of 26.1) skip over to Chapters XIII and XIV. Books, Science and Geography~~Mathematics, Lectures On Hilbert Cube Manifolds~~Book~~9780821816783~~T.A. Chapman, , , , , , , , , ,, [PU: American Mathematical Society]
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ISBN: 9780821816783
Paperback, [PU: American Mathematical Society], There has been a great deal of research on Q and Q-manifolds which is scattered throughout several papers in the literature. This title includes lectures that intend to present an introduction to the geometric topology of the Hilbert cube Q and separable metric manifolds modeled on Q, which are called here Hilbert cube manifolds or Q-manifolds., Mathematics
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Lectures on Hilbert Cube Manifolds (Conference Board of the Mathematical Sciences Ser,No 28) - Paperback
1976
ISBN: 9780821816783
ID: 530777376
Springer. Used - Very Good. Former Library book. Great condition for a used book! Minimal wear. 100% Money Back Guarantee. Shipped to over one million happy customers. Your purchase benefits world literacy!, Springer, American Mathematical Society, 1976. 131 pp., Paperback, very good, American Mathematical Society, 1976
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Lectures on Hilbert Cube Manifolds (Conference Board of the Mathematical Sciences Ser, No 28) - Paperback
1976, ISBN: 9780821816783
ID: 11108671675
131 pp., Paperback, very good., Mathematics, Science zzt, [PU: American Mathematical Society]
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ISBN: 9780821816783
Paperback, [PU: American Mathematical Society], Mathematics
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Title: | Lectures on Hilbert Cube Manifolds (Conference Board of the Mathematical Sciences Ser,No 28) |
ISBN: | 0821816780 |
Details of the book - Lectures on Hilbert Cube Manifolds (Conference Board of the Mathematical Sciences Ser,No 28)
EAN (ISBN-13): 9780821816783
ISBN (ISBN-10): 0821816780
Paperback
Publishing year: 1976
Publisher: American Mathematical Society
Book in our database since 07.01.2008 17:03:31
Book found last time on 14.11.2015 02:32:46
ISBN/EAN: 0821816780
ISBN - alternate spelling:
0-8218-1678-0, 978-0-8218-1678-3
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