DEPARTMENTS
Dr. Nazim Khan
Dr. Nazim Khan

Asst. Professor (Grade II)

Office Address:

MAT 209-B, Department of Mathematics, NIT Calicut, Kozhikode, Kerala 673601, India

Contact no:

+91 9696132698

Home Address:

  • B. Sc.(Hons. - Mathematics) - Faculty of Science - Banaras Hindu University - Varanasi - U. P. - India

  • M. Sc. (Mathematics) - Department of Mathematics - Aligarh Muslim University - Aligarh - U. P. - India

  • Ph. D. (Mathematics) - Department of Mathematics - Aligarh Muslim University - Aligarh - U. P. - India

  • Educational Qualifications

    • B. Sc.(Hons. - Mathematics) - Faculty of Science - Banaras Hindu University - Varanasi - U. P. - India

    • M. Sc. (Mathematics) - Department of Mathematics - Aligarh Muslim University - Aligarh - U. P. - India

    • Ph. D. (Mathematics) - Department of Mathematics - Aligarh Muslim University - Aligarh - U. P. - India

    Journals

    • When are multiplicative (generalized)-$(sigma, au)$-derivations additive? Kragujevac Journal of Mathematics, 50(6), 989–1000 (2026).
      https://imi.pmf.kg.ac.rs/kjm/pdf/accepted-finished/f9ee3868ee4f47c6d8f2135109e8cd17_2536_10072024_113104/kjm_50_6-10.pdf. Scopus indexed.
      (With M. A. Siddeeque)
    • Power central values with generalized derivations on Lie ideals of prime rings. Annali dell'Università di Ferrara, 70(4), 1285–1299 (2024).
      https://doi.org/10.1007/s11565-024-00497-6. Scopus indexed.
      (With M. A. Siddeeque and A. A. Abdullah)
    • Weak right $eta$-centralizers of prime rings. Journal of Taibah University for Science, 18(1), Article 2325116 (2024).
      https://doi.org/10.1080/16583655.2024.2325116. SCI-Expanded and Scopus indexed.
      (With M. A. Siddeeque and A. A. Abdullah)
    • Skew derivations with homomorphism condition on anticommutators of prime rings. Palestine Journal of Mathematics, 13(4), 285–292 (2024). Scopus indexed.
      (With A. A. Abdullah and A. Wasey)
    • X-generalized skew derivations behaving as weak Jordan right $eta$-centralizers in prime rings. Communications in Algebra, 52(2), 817–824 (2024).
      http://dx.doi.org/10.1080/00927872.2023.2249998. SCI-Expanded and Scopus indexed.
      (With A. A. Abdullah)
    • Weak Jordan $$-derivations of prime rings.* Journal of Algebra and Its Applications, 22(5), Article 2350105 (2023).
      http://dx.doi.org/10.1142/S0219498823501050. SCI-Expanded and Scopus indexed.
      (With M. A. Siddeeque and A. A. Abdullah)
    • Generalized derivations with Engel condition on Lie ideals of prime rings. Georgian Mathematical Journal, 30(1), 137–149 (2023).
      https://doi.org/10.1515/gmj-2022-2190. SCI-Expanded and Scopus indexed.
      (With M. A. Siddeeque and A. A. Abdullah)
    • When are multiplicative semi-derivations additive? Georgian Mathematical Journal, 29(1), 123–137 (2021).
      https://doi.org/10.1515/gmj-2021-2121. SCI-Expanded and Scopus indexed.
      (With M. A. Siddeeque)

    Conferences

    • Prime rings with generalized derivations and power values on lie ideals, in Algebra and Related Topics with Applications ICARTA-2019, ICARTA-Aligarh, India, 2022, 311-322, Scopus. url: https://link.springer.com/book/10.1007/978-981-19-3898-6 (With M. A. Siddeeque and A. A. Abdullah).

     

    • Delivered two sessions as a Resource Person at the one-day workshop “Mathematical Foundations of Computational Intelligence”, held on 27 April 2026 at the Department of Mathematics, School of Advanced Sciences (SAS), Vellore Institute of Technology (VIT), Vellore Campus, Tamil Nadu.

    • Delivered an academic talk entitled “Approximations and Applications in Image Compression Using Singular Value Decomposition” on 20 February 2026 at the Department of Mathematics, Jamia Millia Islamia (JMI), New Delhi.

    • Presented a research paper entitled “X-Generalized Skew Derivations Behaving as Weak Jordan Right $eta$-Centralizers in Prime Rings” at the International Conference on Recent Trends in Mathematics and Computing (ICRTMC-2026), held from 16–20 February 2026 at the Department of Mathematics, Jamia Millia Islamia (JMI), New Delhi.

    • National Centre for Mathematics (NCM) Workshop on Modular Forms and Galois representation, 11th - 17th Dec, 2019, IISER-Tirupati,Andhra Pradesh, India.
    • Association of Teachers of Mathematics (ATM) Workshop on Operator Algebra, 11th - 16th Sep, 2017, The Institute of Mathematical Sciences,Chennai, Tamil Nadu, India.
    • Annual Foundation School-III, 12th June - 8th July, 2017, North-Eastern Hill University, Shillong, Meghalaya,U.P., India.
    • Annual Foundation School-II Mathematics, 8th May - 3rd June, 2017, Kerala School of mathematics, Kozhikode,Kerala, India.
    • Annual Foundation School-I Mathematics, 5th - 31st Dec, 2016, Harish- Chandra Research Institute, Allahabad, U.P., India.

    Monsoon 2026–27

    • MA6202E — Abstract Algebra, M.Sc., Semester I
    • MA2006E — Mathematics-III, B.Tech. (BT), Semester III
    • MA7261E— Introduction to Lie Algebras, Ph.D. Contact Course

    Winter 2025–26

    • MA7259E — Approximation Theory, Ph.D. Contact Course
    • MA2013E — Mathematics-IV, B.Tech. (MED), Semester III

    Monsoon 2025–26

    • MA7255E — Galois Theory, M.Sc., Semester III
    • MA2002E — Mathematics-III, B.Tech. (CSED), Semester III

    Winter 2024–25

    • MA2011E — Mathematics-IV, B.Tech. (EED), Semester IV
    • MA2014E — Mathematics-IV, B.Tech. (ECD), Semester IV

    Monsoon 2024–25

    • MA7255E — Galois Theory, M.Sc., Semester III
    • MA2002E — Mathematics-III, B.Tech. (CSED), Semester III
    • MA2002E — Mathematics-III, B.Tech. (EP), Semester III

    Winter 2023–24

    • MA6211E — Topology, M.Sc., Semester II
    • MA2002D — Mathematics-IV, B.Tech. (CED), Semester IV

    Monsoon 2023–24

    • MA6005D — Optimization Techniques-I, MCA (CSED), Semester V
    • MA2001D — Mathematics-III, B.Tech. (ECED), Semester III

    Winter 2022–23

    • MA2003D — Mathematics-IV, B.Tech. (CSED), Semester IV

    Monsoon 2022–23

    • MA6005D — Optimization Techniques-I, MCA (CSED), Semester V
    • MA6003D — Mathematical Methods for Power Engineering, M.Tech.