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Status已发表Published
TitleStochastic differential equations with polar-decomposed Lévy measures and applications to stochastic optimization
Creator
Date Issued2007
Source PublicationFrontiers of Mathematics in China
ISSN1673-3452
Volume2Issue:4Pages:539-558
Abstract

This paper is concerned with the optimal control of jump-type stochastic differential equations associated with polar-decomposed Lévy measures with the feature of explicit construction on the jump term. The concrete construction is then utilized for analysis of two portfolio optimization problems for financial market models driven by stable-like processes. © 2007 Higher Education Press and Springer-Verlag.

KeywordJump-type stochastic differential equations Polar decomposition of Lévy measures Portfolio optimization Stable-like processes
DOI10.1007/s11464-007-0033-2
URLView source
Language英语English
Scopus ID2-s2.0-35348899631
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Cited Times [WOS]:0   [WOS Record]     [Related Records in WOS]
Document TypeJournal article
Identifierhttp://repository.uic.edu.cn/handle/39GCC9TT/10534
CollectionResearch outside affiliated institution
Affiliation
Department of Mathematics,University of Wales Swansea,Swansea SA2 8PP,United Kingdom
Recommended Citation
GB/T 7714
Bennett, Jonathan,Wu, Jianglun. Stochastic differential equations with polar-decomposed Lévy measures and applications to stochastic optimization[J]. Frontiers of Mathematics in China, 2007, 2(4): 539-558.
APA Bennett, Jonathan, & Wu, Jianglun. (2007). Stochastic differential equations with polar-decomposed Lévy measures and applications to stochastic optimization. Frontiers of Mathematics in China, 2(4), 539-558.
MLA Bennett, Jonathan,et al."Stochastic differential equations with polar-decomposed Lévy measures and applications to stochastic optimization". Frontiers of Mathematics in China 2.4(2007): 539-558.
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