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Item Details
Title:
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AN INTRODUCTION TO BRANCHING MEASURE-VALUED PROCESSES
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By: |
E. B. Dynkin |
Format: |
Paperback |
List price:
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£101.00 |
Our price: |
£90.90 |
Discount: |
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You save:
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£10.10 |
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ISBN 10: |
0821802690 |
ISBN 13: |
9780821802694 |
Availability: |
Publisher out of stock. This item may be subject to delays or cancellation.
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Stock: |
Currently 0 available |
Publisher: |
AMERICAN MATHEMATICAL SOCIETY |
Pub. date: |
15 June, 1994 |
Edition: |
UK ed. |
Series: |
CRM Monograph Series No. 6 |
Pages: |
134 |
Description: |
Branching measure-valued (BMV) processes has been the subject of much research. This monograph on the theory of BMV processes constructs a large class of BMV processes, called superprocesses, by passing to the limit from branching particle systems. |
Synopsis: |
For about half a century, two classes of stochastic processes - Gaussian processes and processes with independent increments - have played an important role in the development of stochastic analysis and its applications. During the last decade, a third class - branching measure-valued (BMV) processes - has also been the subject of much research. A common feature of all three classes is that their finite-dimensional distributions are infinitely divisible, allowing the use of the powerful analytic tool of Laplace (or Fourier) transforms.All three classes, in an infinite-dimensional setting, provide means for study of physical systems with infinitely many degrees of freedom. This is the first monograph devoted to the theory of BMV processes. Dynkin first constructs a large class of BMV processes, called superprocesses, by passing to the limit from branching particle systems. Then he proves that, under certain restrictions, a general BMV process is a superprocess. A special chapter is devoted to the connections between superprocesses and a class of nonlinear partial differential equations recently discovered by Dynkin. |
Illustrations: |
references, indexes |
Publication: |
US |
Imprint: |
American Mathematical Society |
Returns: |
Returnable |
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