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ÂÛÎÄÌâÄ¿£ºComparison Theorem for any Solutions of Backward Stochastic
Differential Equations and its Application
×÷Õß:Shiyu Li,Wujun Gao and Jinhui Wang
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2Â¥: Originally posted by wpq113 at 2012-06-16 21:09:56
Accession number:  20122315085743

Title:  Comparison theorem for any solutions of backward stochastic differential equations and its application

Authors:  Li, Shiyu1 ; Gao, Wujun1 ; Wang,  ...

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Accession number:  20122315085743

Title:  Comparison theorem for any solutions of backward stochastic differential equations and its application

Authors:  Li, Shiyu1 ; Gao, Wujun1 ; Wang, Jinhui1   

Author affiliation:  1  Faculty of Science, Jiangxi University of Science and Technology, Ganzhou, Jiangxi, 341000, China


Corresponding author:  Li, S. (lishiyu83@126.com)  

Source title:  Advanced Materials Research

Abbreviated source title:  Adv. Mater. Res.

Volume:  524-527

Monograph title:  Natural Resources and Sustainable Development II

Issue date:  2012

Publication year:  2012

Pages:  3801-3804

Language:  English

ISSN:  10226680

ISBN-13:  9783037854174

Document type:  Conference article (CA)

Conference name:  1st International Conference on Energy and Environmental Protection, ICEEP 2012

Conference date:  June 23, 2012 - June 24, 2012

Conference location:  Hohhot, China

Conference code:  89966

Publisher:  Trans Tech Publications, P.O. Box 1254, Clausthal-Zellerfeld, D-38670, Germany

Abstract:  In this paper, we study the one-dimensional backward stochastic equations driven by continuous local martingale. We establish a generalized the comparison theorem for any solutions where the coefficient f (t, y, z) is uniformly Lipschitz continuous in z and is equi-continuous in y. © (2012) Trans Tech Publications.

Number of references:  10

Main heading:  Differential equations

Controlled terms:  Materials science

Uncontrolled terms:  Backward stochastic differential equations  -  Comparison theorem  -  Continuous local martingale  -  Lipschitz continuous  -  Predictable representation property of martingale  -  Stochastic equations

Classification code:  921.2 Calculus  -  951 Materials Science

DOI:  10.4028/www.scientific.net/AMR.524-527.3801

Database:  Compendex



   Compilation and indexing terms, © 2012 Elsevier Inc.
2Â¥2012-06-16 21:09:56
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ÒýÓûØÌû:
2Â¥: Originally posted by wpq113 at 2012-06-16 21:09:56
Accession number:  20122315085743

Title:  Comparison theorem for any solutions of backward stochastic differential equations and its application

Authors:  Li, Shiyu1 ; Gao, Wujun1 ; Wang,  ...

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