Alireza Chaji
فارسی
Ph.D. student of
1. Personal Information
|
Alireza Chaji |
Full Name: |
1982,
Birjand, Iran |
Birth date and location: |
|
Mathematical Statistics M.Sc. |
Last educational degree: |
|
School of Mathematics, Iran
University of Science & Technology, Tehran, Iran. . Phone: (+98) 21- 73225400 Fax: (+98) 21- 77240302 E-mail: chajialireza@iust.ac.ir |
Education address: |
|
No. 50, Apt. 4, 52th
Alley, Modarres St., Birjand,
97186-34453, Iran |
Home address: |
2. Educational Information
Average Point |
University |
Graduation |
Starting |
Degree |
17.17 out of 20 |
Taleghani High School, Birjand, Iran |
1998 |
1995 |
High School Diploma |
15.09 out of 20 |
The University of Birjand |
2003 |
1999 |
in Statistics |
17.17 out of 20 |
Tarbiat
Moallem University, Tehran, Iran |
2006 |
2003 |
M.Sc. in Statistics |
18.87 out of 20 |
|
current |
2006 |
Ph.D. in applied mathematics- statistics |
3. Teaching
Year |
University |
Taught Courses |
2009 |
Time Series |
|
2011 |
Iran University of Science and Technology |
Probability and Statistics (teaching
assistant) |
2010-2012 |
Payam Noor University |
Stochastic Processes, Nonparametric Methods,
Engineering probability and statistics, Time Series regression |
4. Interests:
Entropy
and Information Theory, Bayesian analysis and optimization, Stochastic
Processes, MCMC, Goodness of fit tests, Time Series.
5. Computer Skills:
SAS,
S-Plus, Minitab, Matlab,
6. Award Received:
*
2008 First rank (top honor) student among
the M.Sc. statistics graduates of the university
7. Publications:
1.
Rahman Farnosh, Rashed Khanjani Shiraz and alireza Chaji. Stochastic FDH Model
with various return to scales in Data Envelopment Analysis, Journal of Advanced
Research in Applied Mathematics,2011.(in press)
2.
Gh. Yari, A.R. Chaji. Maximum Bayesian entropy method for determining OWA
operator weights (Under Review)
3.
A.R. Chaji , Gh. Yari, A method for selecting generating
OWA operator weights models by maximum entropy membership function (Under
Review)
4. A.R. Chaji, Gh. Yari,. On the properties of maximum Bayesian entropy OWA operators
8.Presentations:
Distributions
with maximum entropy subject to constrains on their L-moments or expected order
statistics,
7th seminar on probability and stochastic processes (2008)
Measure
of randomness in earthquake accelerograms by approximate entropy, G. Ghodrati
Amiri, G.Yari, A. R. chaji, and M. Khorasani, 7th international
Iranian workshop on stochastic processes (2011)
8. Spoken Languages:
Persian,
English