Ms. Kirti Sharma

Assistant Professor – Basic & Applied Sciences

Dr. Kriti Sharma

Interest Area(s)

  • Operations Research
  • Optimization under uncertainty
Ms. Kirti Sharma completed her UG degree from Kalindi College, University of Delhi in Mathematics in the year 2017. After that, she pursued a Masters in Mathematics from VNIT Nagpur during 2017-2019. After completing her PG degree, she enrolled as a Ph.D. scholar in the Department of Mathematics, VNIT Nagpur. Currently, Ms. Kirti is working as an Assistant Professor in the Department of Mathematics, School of Basics and Applied Sciences, K.R. Mangalam University.
  • PhD (Thesis submitted in June 2023) from VNIT Nagpur, Nagpur, 2019-2023.
  • Masters in Mathematics from VNIT Nagpur, Nagpur, 2017-2019.
  • B.Sc. (Honors) in Mathematics from University of Delhi, Delhi, 2014-2017
  • Vehicle routing problem
  • Shortest path problem
  • Multi-objective optimization
  • Chance-constrained optimization
  • Bi-level optimization
  • Qualified GATE-2019 with an AIR-200.
  • Qualified JAM-2017 with an AIR-700
  • Summer Research Fellow at IIT Bombay under the guidance of Prof. K.R. Mallikajurna Rao.
  • Singh, V.P., Sharma, K. Capacitated Vehicle Routing Problem with Interval Type-2 Fuzzy Demands. In: Kalamkar, V., Monkova, K. (eds) Advances in Mechanical Engineering. Lecture Notes in Mechanical Engineering. Springer, Singapore. (2021). Scopus, Conference Proceedings.
  • Singh, V.P., Sharma, K., Jain, U. . Solving Fuzzy Shortest Path Problem with Decision Maker’s Perspective. In: Laishram, B., Tawalare, A. (eds) Recent Advancements in Civil Engineering. Lecture Notes in Civil Engineering, vol 172. Springer, Singapore. (2022). Scopus, Conference Proceedings.
  • Singh, V.P., Sharma, K., Chakaraborty, D. A hybrid clustering and greedy routing approach to solve a two-level location allocation problem and a static dial-a-ride problem, International Symposium on Applied Optimization and Game Theoretic Models for Decision making. 2023.
  • Singh, V. P., Sharma, K., Singh, B., Ebrahimnejad, A. and Chakraborty, D. Fermatean fuzzy vehicle routing problem with profit: solution algorithms, comparisons and developments. Sadhana, Springer, SCIE, IF: 1.214, 2023. DOI:- https://doi.org/10.1007/s12046-023-02238-5
  • Sharma, K., Singh, V.P., Ebrahimnejad, A. and Chakraborty, D.. Solving a multi-objective chance constrained hierarchical optimization problem under intuitionistic fuzzy environment with its application. Expert Systems with Applications, 217, p.119595. Elsevier, SCIE, IF: 8.665. 2022.DOI:- https://doi.org/10.1016/j.eswa.2023.119595
  • Singh, V.P., Sharma, K., Chakraborty, D. et al. A novel multi-objective bi-level programming problem under intuitionistic fuzzy environment and its application in production planning problem. Complex Intell. Syst. 8, 3263–3278. Springer, SCIE, IF: 6.700. 2022. DOI:- https://doi.org/10.1007/s40747-022-00662-4
  • Singh, V. P., Deshmukh, M., and Sharma, K. Fuzzy Multi-Objective Linear Programming Problem Using DM’s Perspective. International Journal of Decision Support System Technology (IJDSST), 14(1), 1-17. Scopus, IF: 0.78. 2022 DOI:? https://doi.org/10.4018/IJDSST.286695
  • 2022 Singh, V.P., Sharma, K. and Chakraborty, D. Fuzzy Stochastic Capacitated Vehicle Routing Problem and Its Applications. Int. J. Fuzzy Syst. 24, 1478–1490. Springer, SCIE, IF: 4.08. 2022.DOI:- https://doi.org/10.1007/s40815-021-01203-w
  • 2021 Singh, V.P., Sharma, K. and Chakraborty, D. A Branch-and-Bound-based solution meth DOI:- https://doi.org/10.1007/s12046-021-01722-0
  • od for solving vehicle routing problem with fuzzy stochastic demands. Sadhana 46, 195. Springer, SCIE, IF: 1.214. 2021.
  • 2020 Singh, V.P., Sharma, K. and Chakraborty, D. Solving the shortest path problem in an imprecise and random environment. Sadhana 45, 173, Springer, SCIE, IF: 1.214. 2020 DOI:- https://doi.org/10.1007/s12046-020-01403-4