VINAY KUMAR YADAV
M S Ramaiah University of Applied Sciences, Brainware University, National Institute of Technology Arunachal Pradesh
About
Vinay Kumar Yadav, Ph.D., is an academician specializing in survey sampling, robust regression, and applied statistics. With a strong academic background, including a Ph.D. from NIT Arunachal Pradesh and an M.Sc. from BHU, he is skilled in statistical programming (R, SAS, Python). Vinay's research focuses on real-world challenges such as predicting air pollution and optimizing crop yields. Committed to using statistics for positive global impact, he actively seeks opportunities to apply his expertise and drive meaningful change.
Employment
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M S Ramaiah University of Applied Sciences Assistant Professor2024 - Present
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Brainware University Assistant Professor2024 - Present
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National Institute of Technology Arunachal Pradesh Teaching Assistant (Research scholar)2020 - 2034
Education
Education history is unavailable.
Projects & Funding
Projects & funding information is unavailable.
Publications (12)
- A robust calibration-based estimator in presence of non-sensitive and sensitive variables using moments in sample surveys Save
- Generalized factor-type exponential estimators of population mean in sample surveys Save
- Some new efficient linear regression ratio type estimators for estimating the population mean in sampling theory Save
- Neutrosophic Estimators for Estimating the Population Mean in Survey Sampling Save
- Generalized class of factor type exponential imputation techniques for population mean using simulation approach Save
- An efficient Hartley–Ross type estimators of nonsensitive and sensitive variables using robust regression methods in sample surveys Save
- Exponential method of estimation in sampling theory under robust quantile regression methods Save
- Some efficient ratio-type exponential estimators using the Robust regression’s Huber M-estimation function Save
- A simulation based optimization of factor-type exponential estimators in sample surveys with coefficients of variation and kurtosis Save
- Imputation of Missing Data Through Product Type Exponential Methods in Sampling Theory Save