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NEERAJ JOSHI
NEERAJ JOSHI
Assistant Professor

+91-7088270882
(Ext - 256)
neeraj[dot]joshi[at]iimkashipur[dot]ac[dot]in
Biography

Neeraj Joshi works as an Assistant Professor in the Operations Management and Decision Sciences Area at the Indian Institute of Management Kashipur. Previously, he was associated with the Indian Institute of Technology Kanpur as a Postdoctoral Fellow in the Department of Industrial and Management Engineering. He obtained his Ph.D (Statistics) from the University of Delhi in 2022; He was an INSPIRE Fellow. He obtained his B.Sc. in Physics, Mathematics & Statistics and M.Sc. in Statistics from the Almora Campus of Kumaun University. He got first rank in the M.Sc. Statistics course and was awarded Vice Chancellor’s gold medal.

Neeraj works in the domain of Statistics and Data Science and his research interests are Sequential Analysis, Statistical Inference, Distribution Theory, Statistical Reliability, Censored Data, Records Data and Computational Statistics. His research work is published in several reputed journals, like Communications in Statistics – Theory and Methods, Communications in Statistics – Simulation and Computation, Sequential Analysis, Methodology and Computing in Applied Probability, American Journal of Mathematical and Management Sciences, Sankhya B, Communications for Statistical Applications and Methods, and Austrian Journal of Statistics. He also reviewed research articles for various journals including Communications in Statistics – Simulation and Computation, Sequential Analysis and Austrian Journal of Statistics. He has delivered invited and contributed talks in several conferences of international repute.

Personal Webpage: https://sites.google.com/view/joshineeraj

  • Bapat, S.R., Joshi, N., and Shukla, A.K. (2023). On Fixed-Accuracy Confidence Intervals for the Parameters of Lindley Distribution and Its Extensions. Austrian Journal of Statistics, 52(2): 104-115.
  • Joshi, N., Bapat, S.R., and Shukla, A.K. (2022). Multi-Stage Estimation Methodologies for an Inverse Gaussian Mean with Known Coefficient of Variation. American Journal of Mathematical and Management Sciences, 41(4): 334-349.
  • Joshi, N. and Bapat, S.R. (2022). On improved accelerated sequential estimation of the mean of an inverse Gaussian distribution. Communications in Statistics – Theory and Methods, 51(17): 6127-6143.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2022). Sequential Estimation of an Inverse Gaussian Mean with Known Coefficient of Variation. Sankhya B, 84(1): 402-420.
  • Joshi, N. and Bapat, S.R. (2021). On a class of purely sequential procedures with applications to estimation and ranking and selection problems. Sequential Analysis, 40(4): 482-500.
  • Joshi, N., Bapat, S.R., and Shukla, A.K. (2021). A class of accelerated sequential procedures with applications to estimation problems for some distributions useful in reliability theory. Communications for Statistical Applications and Methods, 28(5): 563-582.
  • Chaturvedi, A., Chattopadhyay, S., Bapat, S.R., and Joshi, N. (2021). Sequential point estimation procedures for the parameter of a family of distributions. Communications in Statistics - Simulation and Computation, 50(9): 2678-2704.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2021). Two-stage and sequential procedures for estimation of powers of parameter of a family of distributions. Sequential Analysis, 40(2): 170-197.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2020). Purely Sequential and k-Stage Procedures for Estimating the Mean of an Inverse Gaussian Distribution. Methodology and Computing in Applied Probability, 22(3): 1193-1219.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2020). Second-order approximations for a multivariate analog of Behrens-Fisher problem through three-stage procedure. Communications in Statistics - Theory and Methods, 49(14): 3466-3480.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2020). Sequential Minimum Risk Point Estimation of the Parameters of an Inverse Gaussian Distribution. American Journal of Mathematical and Management Sciences, 39(1): 20-40.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2019). A k-stage procedure for estimating the mean vector of a multivariate normal population. Sequential Analysis, 38(3): 369-384.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2019). Multi-stage procedures for the minimum risk and bounded risk point estimation of the location of negative exponential distribution under the modified LINEX loss function. Sequential Analysis, 38(2): 135-162.
  • Chaturvedi, A., Bapat, S.R., and Joshi, N. (2019). Multi-stage point estimation of the mean of an inverse Gaussian distribution. Sequential Analysis, 38(1): 1-25.

  • Best Paper Presenter Award in the International Virtual Conference on Advances in Mathematics, Science and Technology (ICAMST) organized by Department of Mathematics, Rajiv Gandhi University, Arunanchal Pradesh, India during Sept. 1-3, 2020.
  • Senior Research Fellowship by the Department of Science and Technology, Government of India under the INSPIRE fellowship program [March 27, 2020 - February 24, 2022].
  • Junior Research Fellowship by the Department of Science and Technology, Government of India under the INSPIRE fellowship program [March 27, 2018 - March 26, 2020].
  • Vice Chancellor's Gold Medal from the Kumaun University for securing first rank in M.Sc. Statistics in 2016.