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02533cam a2200505 4500 |
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PPN149625723 |
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http://www.sudoc.fr/149625723 |
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20210119055300.0 |
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|a 978-0-521-89805-8
|b rel.
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|a 0-521-89805-6
|b rel.
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|a US
|b 2010042726
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|a (OCoLC)758925464
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|a 9780521898058
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|a 20110127d2011 k y0frey0103 ba
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|a eng
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|a GB
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|a a az 001yy
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|a r
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1 |
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|a Dimensions, embeddings, and attractors
|b Texte imprimé
|f James C. Robinson,...
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|a Cambridge
|a New York
|c Cambridge University Press
|d 2011
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|a 1 vol. (XII-205 p.)
|c fig.
|d 24 cm
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2 |
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|a Cambridge Tracts in Mathematics
|v 186
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| 300 |
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|a Informations sur la publication
|u http://www.cambridge.org/9780521898058
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| 320 |
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|a Bibliogr. p. 196-201. Index
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| 327 |
0 |
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|a Contient des exercices
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| 359 |
2 |
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|b Part I. Finite-Dimensional Sets
|c 1. Lebesgue covering dimension
|c 2. Hausdorff measure and Hausdorff dimension
|c 3. Box-counting dimension
|c 4. An embedding theorem for subsets of RN
|c 5. Prevalence, probe spaces, and a crucial inequality; 6. Embedding sets with dH(X-X) finite
|c 7. Thickness exponents
|c 8. Embedding sets of finite box-counting dimension
|c 9. Assouad dimension
|b Part II. Finite-Dimensional Attractors
|c 10. Partial differential equations and nonlinear semigroups
|c 11. Attracting sets in infinite-dimensional systems
|c 12. Bounding the box-counting dimension of attractors
|c 13. Thickness exponents of attractors
|c 14. The Takens time-delay embedding theorem
|c 15. Parametrisation of attractors via point values
|b Solutions to exercises; References; Index
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| 410 |
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|0 01360452X
|t Cambridge tracts in mathematics
|x 0950-6284
|v 186
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| 606 |
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|3 PPN02788452X
|a Dimension, Théorie de la (topologie)
|2 rameau
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| 606 |
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|3 PPN035141875
|a Attracteurs (mathématiques)
|2 rameau
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| 606 |
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|3 PPN027842746
|a Plongements topologiques
|2 rameau
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| 676 |
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|a 515/.39
|v 22
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| 680 |
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|a QA611.3
|b .R63 2011
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