Rabi N. Bhattacharya
Affiliations: | Indiana University, Bloomington, Bloomington, IN, United States |
Area:
Mathematics, StatisticsGoogle:
"Rabi Bhattacharya"Children
Sign in to add trainee| Eunju Hwang | grad student | 2002 | Indiana University Bloomington |
| Maiying Kong | grad student | 2004 | Indiana University Bloomington |
BETA: Related publications
See more...
Publications
|
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
| Bhattacharya R, Oliver R. (2020) Superiority of Bayes estimators over the MLE in high dimensional multinomial models and its implication for nonparametric Bayes theory Computational Statistics & Data Analysis. 150: 107011 |
| Lin L, Piegorsch WW, Bhattacharya R. (2015) Nonparametric Benchmark Dose Estimation with Continuous Dose-Response Data Scandinavian Journal of Statistics. 42: 713-731 |
| Bhattacharya R, Kim H, Majumdar M. (2015) Sustainability in the Stochastic Ramsey Model Journal of Quantitative Economics. 13: 169-184 |
| Bhattacharya RN, Majumdar M, Lin L. (2013) Problems of ruin and survival in economics: applications of limit theorems in probability Sankhya. 75: 145-180 |
| Bhattacharya R, Wasielak A. (2012) On the speed of convergence of multidimensional diffusions to equilibrium Stochastics and Dynamics. 12 |
| Bhattacharya R, Lin L. (2010) An adaptive nonparametric method in benchmark analysis for bioassay and environmental studies. Statistics & Probability Letters. 80: 1947-1953 |
| Bhattacharya RN, Majumdar M, Hashimzade N. (2010) Limit theorems for monotone Markov processes Sankhya. 72: 170-190 |
| Bhattacharya RN, Majumdar M. (2010) Random Iterates of Monotone Maps Review of Economic Design. 14: 185-192 |
| Bhattacharya R, Kong M. (2007) Consistency and asymptotic normality of the estimated effective doses in bioassay Journal of Statistical Planning and Inference. 137: 643-658 |
| Kong M, Bhattacharya RN, James C, et al. (2005) A statistical approach to estimate the 3D size distribution of spheres from 2D size distributions Bulletin of the Geological Society of America. 117: 244-249 |