Singular Stochastic Differential Equations / Lecture Notes in Mathematics Bd.1858 (PDF)
The authors introduce, in this research monograph on stochastic differential equations, a class of points termed isolated singular points. Stochastic differential equations possessing such points (called singular stochastic differential equations here)...
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The authors introduce, in this research monograph on stochastic differential equations, a class of points termed isolated singular points. Stochastic differential equations possessing such points (called singular stochastic differential equations here) arise often in theory and in applications. However, known conditions for the existence and uniqueness of a solution typically fail for such equations. The book concentrates on the study of the existence, the uniqueness, and, what is most important, on the qualitative behaviour of solutions of singular stochastic differential equations. This is done by providing a qualitative classification of isolated singular points, into 48 possible types.
- Autoren: Alexander S. Cherny , Hans-Jürgen Engelbert
- 2004, 2005, 128 Seiten, Englisch
- Verlag: Springer-Verlag GmbH
- ISBN-10: 3540315608
- ISBN-13: 9783540315605
- Erscheinungsdatum: 15.11.2004
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- Dateiformat: PDF
- Grösse: 1.64 MB
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From the reviews:
"The main aim of this outstanding research monograph on stochastic differential equations is to introduce a class of points termed isolated singular points. … The book studies the existence, the uniqueness, and the qualitative behaviour of solutions of singular stochastic differential equations." (Pavel Gapeev, Zentralblatt MATH, Vol. 1071, 2005)
"Cherny and Engelbert’s book is a research monograph, devoted predominantly to the author’s recent deep results, it is written very carefully, in a lucid and precise way, and contains many illustrating examples. The authors have managed to keep it surprisingly self-contained. In my opinion, it is necessary reading for everybody who wishes to understand one-dimensional diffusions thoroughly." (Jan I. Seidler, Mathematical Reviews, Issue 2005 j)
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