DEPARTMENT.FACULTY

photo
Prof. Mohammad Shadab Khan
  • DEPARTMENT_STAFF.QUALIFICATION

    M.Phil., Ph. D. (Mathematics)

  • DEPARTMENT_STAFF.DESIGNATION

    Professor

  • DEPARTMENT_STAFF.THRUST_AREA

    Derivations in Rings & Near Rings, Commutativity & Structures of Rings & Near Rings

  • DEPARTMENT_STAFF.ADDRESS

    Department of Commerce, Aligarh Muslim University, Aligarh.

  • DEPARTMENT_STAFF.MOBILE

    9412460182

  • DEPARTMENT_STAFF.EMAIL

    ms.khan.cm@amu.ac.in

  • DEPARTMENT_STAFF.TIME_TABLE

    Time Table

DEPARTMENT_STAFF.COMPLETE_CV
  1. Dr. Mohammad Shadab Khan working as  Professor of Mathematics in the Department of Commerce, Aligarh Muslim University, Aligarh. He started his teaching career as Assistant Professor in the Department of Commerce, Aligarh Muslim University, Aligarh in the year 2003 after completing M. Phil & Ph. D degrees in Mathematics from Department of Mathematics, Aligarh Muslim University, Aligarh. During his total of twenty years teaching & research experience, he also served as Assistant Professor from 18 February, 2012 to 12 June, 2014 in the Department of Mathematics, College of Science and Humanity Studies, Salman Bin Abdul-Aziz University, Al-Kharj, Kingdom of Saudi Arabia (KSA). During his foreign assignment, he very actively served in the area of Quality, Curriculum Development and Examination Control. Dr. Khan is a widely travelled academician and visited several countries to attended many International/National Conferences/Seminars/Symposiums and also published several research papers in journals of National /International repute besides this he has also authored four text books and successfully guided three Ph. D. students. His area of specialization is Structures & Commutativity of Rings & Near Rings, Derivations in Rings & Near Rings.


  1. A note on differential identities in prime and semi-prime rings, Journal of Contemporary Mathematics, Vol.01, Issue 02, (2020) 77-83

    DOI: http://doi.org/10.37256/cm.000127.77-83


  2. Derivations of rings and Banach Algebras, Italian Journal of Pure & Applied Mathematics, Volume 42, (2019), 141-153
  3. Some differential identities on prime and semi-prime rings and Banach algebras, Rendiconti Circolo Mat. Palermo, II Ser., 305-313 (Springer Nature), (2018).
  4. A note on multiplicative (generalized)-skew derivations on semiprime rings, Journal of Taibah University for Science, (Tayler & Francis) (2018), 450-454.
  5. On commutativity of rings under certain polynomial constraints, International Journal of Data Science and Applications, 2018,4(1), 13-19.

      doi:10.11648/ijdsa.20180401.33


  6. On derivations in prime and semi-prime rings with Banach algebras, International Journal of Algebra, Vol.12, (2018) No. 08, 297-309
  7. Renewable Energy as tool of sustainable growth of rural India: Proceedings of an International Conference on Rural Development Bhutan-Prospects & Challenges, 40-47, 2016 organized by Gaeddu College of Business Studies, Royal University of Bhutan, Bhutan.

  8. Generalized derivations in rings on Lie ideals with Banach algebras, Journal of Advances in Mathematics, Vol. 11, No. 01 (2015), 3948-3959.
  9. A note on Jordan left* centralizers in rings with involution, International Journal of Algebra, Vol. 09, No. 01(2015),15-23.
  10. On generalized derivations in d-algebras, Journal of Advanced Research in Pure Mathematics, Vol.7, (2015), no. 1-12.
    DOI: 10.5373/jarpm.2196.110814


LISTDownloadUPLOADED DATE
Index Numbers
02/11/2021
t-test
02/11/2021
Interpolation & Extrapolation
02/11/2021
Binomial Distribution
02/11/2021
Poisson's Disyribution
02/11/2021
Normal Distribution
02/11/2021
Chi- square test
02/11/2021
F- Test
02/11/2021
Random variable and Expectation
02/11/2021
Sampling
02/11/2021
ANOVA
02/11/2021
Game Theory
19/03/2020
Simulation
19/03/2020
Network Analysis
19/03/2020
Differential Equations
22/04/2020
Queueing Theory
19/03/2020
Testing Hypothesis
22/04/2020
Probability Distribution
22/04/2020