Integral geometry originated with problems on geometrical probability and convex bodies. Its later developments, however, have proved to be useful in several fields ranging from pure mathematics (measure theory, continuous groups) to technical and applied disciplines (pattern recognition, stereology
Probability, Geometry and Integrable Systems
β Scribed by Mark Pinsky, BjΓΆrn Birnir, Editors
- Publisher
- Cambridge University Press
- Year
- 2008
- Tongue
- English
- Leaves
- 427
- Series
- Mathematical Sciences Research Institute Publications 55
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
fm......Page 1
00cont......Page 7
00pref......Page 9
00trib......Page 15
01arov......Page 24
02birnir......Page 52
03monvel......Page 76
04riccati......Page 100
05camia......Page 126
06global......Page 154
07cruzeiro......Page 190
08ercolani......Page 208
09holm......Page 222
10reality......Page 244
11alberto......Page 264
12loubet......Page 284
13landen......Page 310
14previato......Page 344
15segur......Page 368
16moerbeke......Page 396
17varadhan......Page 420
π SIMILAR VOLUMES
Integral geometry originated with problems on geometrical probability and convex bodies. Its later developments, however, have proved to be useful in several fields ranging from pure mathematics (measure theory, continuous groups) to technical and applied disciplines (pattern recognition, stereology
The three main themes of this book, probability theory, differential geometry, and the theory of integrable systems, reflect the broad range of mathematical interests of Henry McKean, to whom it is dedicated. Written by experts in probability, geometry, integrable systems, turbulence, and percolat
The three main themes of this book, probability theory, differential geometry, and the theory of integrable systems, reflect the broad range of mathematical interests of Henry McKean, to whom it is dedicated. Written by experts in probability, geometry, integrable systems, turbulence, and percolat
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