Dr. Vishal Chaubey
Pranveer Singh Institute of Technology, Indira Gandhi National Tribal University, University of Allahabad
About
Born in 1997 in the state of Uttar Pradesh, India. I obtained a Bachelor's degree in mathematics education from Veer Bahadur Singh Paranuchal University, located in Jaunpur, Uttar Pradesh, in 2017. I completed my Master's degree in mathematics from the University of Allahabad, Prayagraj, Uttar Pradesh, in 2019. Currently, I am pursuing my Ph.D. in Applied Mathematics from Indra Gandhi National Tribal University, located in Madhya Pradesh, India. My research work mainly focuses on various areas such as Data Envelopment Analysis, Productivity Analysis, Efficiency Analysis, and so on.
Employment
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Pranveer Singh Institute of Technology Assistant Professor2024 - Present
Education
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Indira Gandhi National Tribal University Ph.D. in Mathematics2021 - 2024
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University of Allahabad M.Sc. Mathematics2017 - 2019
Projects & Funding
Projects & funding information is unavailable.
Publications (9)
- Measuring performance and productivity of G20 Nations in the industrial sector: Enhancing environmental energy efficiency using the global Malmquist–Luenberger DEA approaches Save
- Optimizing and ranking the decision-making units with fully neutrosophic DEA model: evidence from the educational performance in India Save
- A DEA-Based Efficiency Analysis of Odisha’s Healthcare System:Measuring District-Level Healthcare Performance and IdentifyingBest Practices Save
- A new score function for optimizing transportation problems in complex Pythagorean fuzzy environment Save
- A Malmquist fuzzy data envelopment analysis model for performance evaluation of rural healthcare systems Save
- Agricultural performance of Indian States and UTs based on Non-parametric Approach Save
- A Novel Ranking Approach for Solving the Fuzzy LPP and Fuzzy DEA Model Save
- Efficiency and Productivity Analysis of the Indian Agriculture Sector Based on the Malmquist-DEA Technique Save
- A modified novel method for solving the uncertainty linear programming problems based on triangular neutrosophic number Save