| The inverse Lindley distribution: a stress-strength reliability model with application to head and neck cancer data VK Sharma, SK Singh, U Singh, V Agiwal Journal of Industrial and Production Engineering 32 (3), 162-173, 2015 | 249 | 2015 |
| A new distribution using sine function-its application to bladder cancer patients data D Kumar, U Singh, SK Singh Journal of Statistics Applications & Probability 4 (3), 417, 2015 | 143 | 2015 |
| The generalized inverse Lindley distribution: A new inverse statistical model for the study of upside-down bathtub data VK Sharma, SK Singh, U Singh, F Merovci Communications in Statistics-Theory and Methods 45 (19), 5709-5729, 2016 | 98 | 2016 |
| Bayes estimators of the reliability function and parameter of inverted exponential distribution using informative and non-informative priors SK Singh, U Singh, D Kumar Journal of Statistical computation and simulation 83 (12), 2258-2269, 2013 | 79 | 2013 |
| A new upside-down bathtub shaped hazard rate model for survival data analysis VK Sharma, SK Singh, U Singh Applied Mathematics and Computation 239, 242-253, 2014 | 61 | 2014 |
| Maximum product spacings method for the estimation of parameters of generalized inverted exponential distribution under Progressive Type II Censoring R Kumar Singh, S Kumar Singh, U Singh Journal of Statistics and Management Systems 19 (2), 219-245, 2016 | 60 | 2016 |
| Bayesian estimation of the exponentiated gamma parameter and reliability function under asymmetric loss function SK Singh, U Singh, D Kumar REVSTAT-Statistical Journal 9 (3), 247–260-247–260, 2011 | 60 | 2011 |
| Bayes estimator of generalized-exponential parameters under LINEX loss function using Lindley's approximation R Singh, SK Singh, U Singh, GP Singh Data Science Journal 7, 65-75, 2008 | 55 | 2008 |
| A new class of distribution having decreasing, increasing, and bathtub-shaped failure rate SK Maurya, A Kaushik, SK Singh, U Singh Communications in Statistics-Theory and Methods 46 (20), 10359-10372, 2017 | 54 | 2017 |
| The truncated Lindley distribution: Inference and application SK Singh, U Singh, VK Sharma Journal of Statistics Applications & Probability 3 (2), 219, 2014 | 53 | 2014 |
| Bayesian estimation of parameters of inverse Weibull distribution SK Singh, U Singh, D Kumar Journal of Applied statistics 40 (7), 1597-1607, 2013 | 53 | 2013 |
| Estimation of Parameters of Generalized Inverted Exponential Distribution for Progressive Type‐II Censored Sample with Binomial Removals SK Singh, U Singh, M Kumar Journal of Probability and Statistics 2013 (1), 183652, 2013 | 48 | 2013 |
| Bayes estimator of inverse Gaussian parameters under general entropy loss function using Lindley's approximation PK Singh, SK Singh, U Singh Communications in Statistics—Simulation and Computation® 37 (9), 1750-1762, 2008 | 48 | 2008 |
| On the estimation of stress strength reliability parameter of inverted exponential distribution SK Singh, U Singh, A Yaday, PK Viswkarma International Journal of Scientific World 3 (1), 98-112, 2015 | 45 | 2015 |
| A new method of proposing distribution and its application to real data SK Maurya, A Kaushik, RK Singh, SK Singh, U Singh Imperial Journal of Interdisciplinary Research 2 (6), 1331-1338, 2016 | 42 | 2016 |
| Estimation of inverse Lindley distribution using product of spacings function for hybrid censored data S Basu, SK Singh, U Singh Methodology and Computing in Applied Probability 21, 1377-1394, 2019 | 39 | 2019 |
| On hybrid censored inverse Lomax distribution: Application to the survival data AS Yadav, SK Singh, U Singh Statistica 76 (2), 185-203, 2016 | 39 | 2016 |
| A comparative study of traditional estimation methods and maximum product spacings method in generalized inverted exponential distribution U Singh, SK Singh, RK Singh Journal of Statistics Applications & Probability 3 (2), 153, 2014 | 39 | 2014 |
| Bayesian Estimation and Prediction for Flexible Weibull Model under Type‐II Censoring Scheme SK Singh, U Singh, VK Sharma Journal of Probability and Statistics 2013 (1), 146140, 2013 | 38 | 2013 |
| Bayesian estimation for Poisson-exponential model under progressive type-II censoring data with binomial removal and its application to ovarian cancer data SK Singh, U Singh, M Kumar Communications in Statistics-Simulation and Computation 45 (9), 3457-3475, 2016 | 36 | 2016 |
