Amit Singh Nayal
All India Institute of Medical Sciences, Chaudhary Charan Singh University
Research areas: Mathematics · Statistics and Probability · Statistical Distribution Estimation and Applications · Probability and Statistical Research · Reliability and Maintenance Optimization
About
I'm a Statistician at AIIMS New Delhi with a PhD in Statistics. My expertise includes Statistical Inference, Biostatistics, Inferential Reliability Analysis, Data Mining, Multivariate Analysis, and Data Visualization. I specialize in developing and implementing research tools, with a strong focus on generating innovative ideas and devising practical solutions to complex, real-world problems.
Employment
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All India Institute of Medical Sciences Statistician2024 - Present
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Chaudhary Charan Singh University Guest Faculty2021 - 2024
Education
- 2021 - 2024
- 2017 - 2019
Projects & Funding
Projects & funding information is unavailable.
Publications (13)
- Reliability Analysis for a Mixed Poisson‐Lindley Stress‐Strength Model Save
- Improving inference in exponential logarithmic distribution Save
- Green synthesized silver and zinc oxide nanoparticles with antifungal, DNA protection, DNA cleavage, and cytotoxic activities Save
- Comparative study of estimation methods for the Teissier distribution: performance evaluation and real-world applications Save
- Molecular data reveal diversity of Tylodelphys spp. (Trematoda: Diplostomidae) in India: with evidence of new lineages, morphology and statistical analysis Save
- Inferences on stress-strength reliability R=P[Y<X<Z] for progressively type-II censored Weibull half logistic distribution Save
- Analyzing stress-strength reliability δ =P [U<V<W]: a Bayesian and frequentist perspective with Burr-XII distribution under progressive Type-II censoring Save
- Comprehensive antifungal investigation of green synthesized silver nanoformulation against four agriculturally significant fungi and its cytotoxic applications Save
- Analysing Random Censored Data from Discrete Teissier Model Save
- Classical and Bayesian inferences on the stress-strength reliability R = P[Y<X<Z] in the geometric distribution setting Save
- Estimation of P[Y< Z] under Geometric-Lindley model Save
- Discrete Inverted Nadarajah-Haghighi Distribution: Properties and Classical Estimation with Application to Complete and Censored data Save
- A Discrete Analogue of Teissier Distribution: Properties and Classical Estimation with Application to Count Data Save