Department of Finance
Xu Jing
Mon, Nov 13 2017 02:26 AM click:

Name : XU Jing

Department : Department of Finance

Title : Associate Professor

Degree : Ph.D.

Phone :

Email :xujing8023@cqu.edu.cn


Positions

Associate Professor, School of Economics and Business Administration, Chongqing University


Education

Ph.D., Renmin University of China, Beijing,, China, 06/2008,

M.Phil, Renmin University of China, Beijing, China, 06/2005

B.E., Harbin University of Science and Technology, Heilongjiang Province, China, 06/2002


Research Interests

(1) Financial derivatives: Pricing financial derivatives under an uncertain condition, including uncertain return rates and uncertain volatility;

(2) Dynamic risk measurement;

(3) Nonlinear expectation and its application in finance.

(4) Low carbon economics


Selected Papers

1) Xu J and Zhang Bo, Martingale Characterization of G-Brownian Motion, Stochastic Processes and their Applications, Vol.119, No.1, 232-248 .2009.(SCI)

2) Xu J, Kannan D, and Zhang Bo. Optimal Dynamic Control for Defined Benefit Pension Plans with Stochastic Benefit Outgo, Stochastic Analysis and Applications, Vol.25, No.1, 201-236. 2007.(SCI)

3) Zhang Bo, Xu J. and Kannan D. A Backward Stochastic Differential Equation Model in Life Insurance,Dynamic Systems and Applications Vol.16(2),327-336 .2007.(SCI)

4) Zhang Bo, Xu J and Kannan, Extension and Application of Ito’s Formula under G-Framework, Stochastic Analysis and Applications, Vol.28, No.2, 322-349. 2010.(SCI)

5) Xu J and Zhang Bo, Martingale Property and Capacity under G-Framework, Electronic Journal of Probability, Vol.15, 2041-2068. 2010.(SCI)

6) Xu J, Shang Hao and Zhang Bo, A Girsanov Type Theorem Under G Framework, Stochastic Analysis and Applications,Vol.29, 2011,to appear. (SCI)

7) Jing, Xu,Bo Zhang., Doob’s Martingale Inequality in G-Framework. DCDIS A,Supplement ,Advances in Neural Networks, vol.14(s1) (2007) 742-745.


Teaching (2011-2016)

B.A. Program: International Finance; 6 terms; 240 hours

Financial Derivatives; 3 terms; 144 hours

M.F. Program: Fundamentals of Financial Mathematics; 1 term; 32 hours

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