Optimal Stopping and Free-Boundary Problems
855 Lei (TVA inclus)
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Cod produs/ISBN: 9783764324193
Disponibilitate: La comanda in aproximativ 4-6 saptamani
Editura: Springer
Limba: Engleza
Nr. pagini: 528
Coperta: Hardback
Dimensiuni: 15.6 x 2.9 x 23.4 cm
An aparitie: 2006
The present monograph, based mainly on studies of the authors and their - authors, and also on lectures given by the authors in the past few years, has the following particular aims: To present basic results (with proofs) of optimal stopping theory in both discrete and continuous time using both martingale and Mar- vian approaches; To select a seriesof concrete problems ofgeneral interest from the t- ory of probability, mathematical statistics, and mathematical ?nance that can be reformulated as problems of optimal stopping of stochastic processes and solved by reduction to free-boundary problems of real analysis (Stefan problems). The table of contents found below gives a clearer idea of the material included in the monograph. Credits and historical comments are given at the end of each chapter or section. The bibliography contains a material for further reading. Acknowledgements.TheauthorsthankL.E.Dubins,S.E.Graversen,J.L.Ped- sen and L. A. Shepp for useful discussions. The authors are grateful to T. B. To- zovafortheexcellenteditorialworkonthemonograph.Financialsupportandh- pitality from ETH, Zur ¨ ich (Switzerland), MaPhySto (Denmark), MIMS (Man- ester) and Thiele Centre (Aarhus) are gratefully acknowledged. The authors are also grateful to INTAS and RFBR for the support provided under their grants. The grant NSh-1758.2003.1 is gratefully acknowledged. Large portions of the text were presented in the “School and Symposium on Optimal Stopping with App- cations” that was held in Manchester, England from 17th to 27th January 2006.
Springer
Springer
| An aparitie | 2006 |
| Autor | Goran Peskir , Albert Shiryaev |
| Dimensiuni | 15.6 x 2.9 x 23.4 cm |
| Editura | Springer |
| Format | Hardback |
| ISBN | 9783764324193 |
| Limba | Engleza |
| Nr pag | 528 |
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