Zhou Jiani

By: / From: Shanghai Lixin University of Accounting and Finance/ Date:1204,2020/ View:10Set up the

Zhou Jiani

 

Title: Lecturer

School of Insurance

Shanghai Lixin University of Accounting and Finance,

No. 995 Shangchuan Rd, Shanghai.

Tel: (86-21) 56881225

Email: 20149013@lixin.edu.cn

 

AREAS OF INTEREST

Teaching: Non-life Insurance Actuarial Science

Research: Optimal Control

 

EDUCATION BACKGROUND

Tongji University                                             Shanghai, PRC

PhD, Major in Applied Mathematics, Area of study: Optimal Control      2009-2014.

Published 3 papers (SCI:1 & EI:2)

2nd Prize, 7st National Postgraduate Mathematics Contest on Modeling    2010

Second Class Scholarship of Tongji University (Top10%)                 2013

BSc in Application Mathematics , Financial Mathematics Filed

Second Class Scholarship of Tongji University (Top 10%)                 2008

Shanghai University of Finance & Economics                  Shanghai, PRC 

Minor in Accounting

Outstanding Scholarship of SHUFE (Top 3%)                           2008

 

 

HONORS AND GRANTS

Presided over and completed the project Study on the Optimal Pricing Strategy of Deposit Insurance sponsored by Shanghai Municipal Education Commission.

Participated in the construction of 2018 National Natural Science Foundation Project Generator is Stochastic Recursive Optimal Control Theory under Lipschitz Condition and Its Related Financial Application.                2018

Title of “A Good Teacher in My Heart”                                  2019

3rd Prize, 2nd Teaching Competition for Young Teachers                 2019

 

EXPERIENCE

Courses Taught:

1. Non-life insurance actuarial science

2. Porperty Insurance Practice

3. Risk management

4. Risk Theory

5. Insurance application data processing

 

PUBLICATIONS

1. Solutions to Constrained Optimal Control Problems with Linear Systems. Journal of Optimization Theory and Applications, DOI: 10.1007/s10957-018-1308-3. (SCI) 2018

2. Linear iterative method for singular linear quadratic optimal control [J]. Journal of Tongji University (NATURAL SCIENCE EDITION, 2013, 41 (4)). (EI) 2013

3. Global optimization by canonical dual function. Journal of Computational and Applied Mathematics, DOI: 10.1016/j.cam.2009.12.045. (SCI2010

4. Solution to an Optimal Problem via Canonical Dual Method. Journal of Control Science and Engineering, DOI 10.1155/2009/2020904. (EI) 2009

 


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