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On the Splitting Method for Some Complex-Valued Quasilinear Evolution Equations
Research output: Chapter in Book/Report/Conference proceeding › Conference contribution
Links
- http://arxiv.org/abs/1101.2315
- http://www.springer.com/mathematics/probability/book/978-3-642-29981-0
Published copy (DOI)
Author(s)
Department/unit(s)
Publication details
| Title of host publication | * |
|---|---|
| Date | E-pub ahead of print - 13 May 2012 |
| Date | Published (current) - 31 Aug 2012 |
| Pages | 57-90 |
| Volume | 22 |
| Original language | English |
Publication series
| Name | Springer Proceedings in Mathematics and Statistics |
|---|
Abstract
Using the approach of the splitting method developed by I. Gy\"ongy and N. Krylov for parabolic quasi linear equations, we study the speed of convergence for general complex-valued stochastic evolution equations. The approximation is given in general Sobolev spaces and the model considered here contains both the parabolic quasi-linear equations under some (non strict) stochastic parabolicity condition as well as linear Schr\"odinger equations
Bibliographical note
9th Workshop on Stochastic Analysis and Related Topics (in Honour of Ali Süleyman Üstünel, Paris June 2010), Springer Proceedings in Mathematics and Statistics, Vol. 22, August 2012,
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