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Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT 

Year 2011, Volume: 40 Issue: 1, 91 - 104, 01.01.2011

References

  • Ahmed, S. E. and Rohatgi, V. K. Shrinkage estimation of proportion in randomized response, Metrika 43, 17–30, 1996.
  • Arnab, R. and Dorffner, G. Randomized response technique for complex survey designs, Statistical Papers 48, 131–141, 2006.
  • Bar-Lev, S. K., Bobovitch. E. and Boukai, B. A note on randomized response models, Metrika 60, 255-260, 2004.
  • Eichhorn, B. H. and Hayre, L. S. Scrambled randomized response methods for obtaining sensitive quantitative data, Journal of Statistical Planning and inference 7, 307–316, 1983. [5] Espejo R, M. and Singh, H. P. Protection of privacy with objective prior distribution in randomized response, Statistica Anno LXIII (4), 697–701, 2003.
  • Greenberg, B. G., Kuebler, R. R. Jr., Abernathy, J. R. and Hovertiz, D. G. Application of the randomized response techniques in obtaining quantitative data, Journal of the American Statistical Associations 66, 243–250, 1971.
  • Gupta S., Gupta, B. and Singh, S. Estimation of sensitivity level of personal interview survey questions, Journal of Statistical Planning and Inference 100, 239–247, 2002.
  • Gupta S. and Shabbir J. Sensitivity estimation for personal interview survey question, Sta- tistica Anno LXIV (4), 643–653, 2004.
  • Hussain, Z. and Shabbir, J. On estimation of mean of a sensitive quantitative variable, InterStat. July (6), 1–14, 2007.
  • Hussain, Z. and Shabbir, J. Improved estimation procedure for the mean of a sensitive variable using randomized response model, Pakistan Journal of Statistics 25 (2), 205–220, 2009.
  • Hussain, Z., Shabbir, J. and Gupta, S. An alternative to Ryu randomized response model, Journal of Statistics & Management Systems 10 (4), 511–517, 2007.
  • Mangat, N. S. and Singh, R. An alternative randomized response procedure, Biometrika 77, 439–442, 1990.
  • Mathur, N. and Singh, H. P. Estimation of population mean with prior information using scrambled response technique, Brazilian Journal of Probability and Statistics 22 (2), 165– 181, 2008.
  • Mehta, J. S. and Srinivasan, R. Estimation of mean by shrinkage to a point, Journal of the American Statistical Association 66, 86–90, 1971.
  • Ryu, J. -B., Kim, J. -M., Heo, T. -Y. and Park, C. G. On stratified randomized response sampling, Model Assisted Statistics and Application 1 (1), 31–36, 2005–2006.
  • Saxana, S. Estimation of exponential mean life in complete and failure censored samples with prior information, The Philippine Statistician 53 (1-4), 35–45, 2004.
  • Searls, D. T. The utilization of a known coefficient of variation in the estimation procedure, Journal of the American Statistical Association 59, 1225–1226, 1964.
  • Shirke, D. T. and Nalawade, K. T. Estimation of the parameter of the binomial distribution in the presence of prior point information, Journal of the Indian Statistical Association 41(1), 117–128, 2003.
  • Singh, H. P. and Mathur, N. A revisit to alternative estimator for randomized response technique, Journal of Indian Society of Agricultural Statistics 55 (1), 79–87, 2002.
  • Singh, H. P. and Mathur, N. An alternative to an improved randomized response strategy, Statistics in Transition 5 (5), 873–886, 2002.
  • Singh, H. P. and Mathur, N. An optimally randomized response technique, Aligarh Journal of Statistics 23, 1–5, 2003.
  • Singh, H. P. and Mathur, N. Modified optimal randomized response sampling technique, Journal of Indian Society of Agricultural Statistics 56 (2), 199–206, 2003.
  • Singh, H. P. and Mathur, N. Unknown repeated trials in the unrelated question randomized response model, Biometrical Journal 46 (3), 375–378, 2004.
  • Singh, H. P. and Mathur, N. Estimation of population mean with known coefficient of vari- ation under optimal randomized response model using scrambled response technique. Sta- tistics in Transition 6 (7), 1079–1093, 2004.
  • Singh, H. P. and Mathur, N. Improved estimation of population proportion possessing sensi- tive attribute with unknown repeated trial in randomized response sampling, Statistica Anno LXIV (3), 537–544, 2004.
  • Singh, H. P. and Mathur, N. Estimation of population mean when coefficient of variation is known using scrambled randomized response technique, Journal of Statistical Planning & Inference 131 (1), 135–144, 2005.
  • Singh, H. P. and Mathur, N. An improved estimation procedure for estimating the proportion of a population possessing sensitive attribute in unrelated question randomized response technique, Brazilian journal of Probability and Statistics 20, 93–110, 2006.
  • Singh, H. P. and Mathur, N. An improved estimator for proportion of sensitive group of population using optional randomized response technique, Assam Statistical Review 21 (1), 64–72, 2007.
  • Singh, H. P. and Shukla, S. K. A class of shrinkage estimators for the variance of exponential distribution with type-I censoring, IAPQR Transitions 27, 119–141, 2002.
  • Thompson, J. R. Some shrinkage techniques for estimating the mean, Journal of the Amer- ican Statistical Association 63, 113–123, 1968.
  • Tracy, D. S., Singh, H. P. and Raghuvansh, H. S. Some shrinkage estimators for the variance of exponential density, Microelectronics Reliability 36 (5), 651–655, 1996.
  • Tse, S. and Tse, G. Shrinkage estimation of reliability of reliability for exponentially dis- tributed lifetimes, Communication in Statistics-Simulation and Computation 25 (2), 415– 430, 1996.
  • Warner, S. L. Randomized response: a survey technique for eliminating evasive answer bias, Journal of the American Statistical Association 60, 63–69, 1965.

Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT 

Year 2011, Volume: 40 Issue: 1, 91 - 104, 01.01.2011

References

  • Ahmed, S. E. and Rohatgi, V. K. Shrinkage estimation of proportion in randomized response, Metrika 43, 17–30, 1996.
  • Arnab, R. and Dorffner, G. Randomized response technique for complex survey designs, Statistical Papers 48, 131–141, 2006.
  • Bar-Lev, S. K., Bobovitch. E. and Boukai, B. A note on randomized response models, Metrika 60, 255-260, 2004.
  • Eichhorn, B. H. and Hayre, L. S. Scrambled randomized response methods for obtaining sensitive quantitative data, Journal of Statistical Planning and inference 7, 307–316, 1983. [5] Espejo R, M. and Singh, H. P. Protection of privacy with objective prior distribution in randomized response, Statistica Anno LXIII (4), 697–701, 2003.
  • Greenberg, B. G., Kuebler, R. R. Jr., Abernathy, J. R. and Hovertiz, D. G. Application of the randomized response techniques in obtaining quantitative data, Journal of the American Statistical Associations 66, 243–250, 1971.
  • Gupta S., Gupta, B. and Singh, S. Estimation of sensitivity level of personal interview survey questions, Journal of Statistical Planning and Inference 100, 239–247, 2002.
  • Gupta S. and Shabbir J. Sensitivity estimation for personal interview survey question, Sta- tistica Anno LXIV (4), 643–653, 2004.
  • Hussain, Z. and Shabbir, J. On estimation of mean of a sensitive quantitative variable, InterStat. July (6), 1–14, 2007.
  • Hussain, Z. and Shabbir, J. Improved estimation procedure for the mean of a sensitive variable using randomized response model, Pakistan Journal of Statistics 25 (2), 205–220, 2009.
  • Hussain, Z., Shabbir, J. and Gupta, S. An alternative to Ryu randomized response model, Journal of Statistics & Management Systems 10 (4), 511–517, 2007.
  • Mangat, N. S. and Singh, R. An alternative randomized response procedure, Biometrika 77, 439–442, 1990.
  • Mathur, N. and Singh, H. P. Estimation of population mean with prior information using scrambled response technique, Brazilian Journal of Probability and Statistics 22 (2), 165– 181, 2008.
  • Mehta, J. S. and Srinivasan, R. Estimation of mean by shrinkage to a point, Journal of the American Statistical Association 66, 86–90, 1971.
  • Ryu, J. -B., Kim, J. -M., Heo, T. -Y. and Park, C. G. On stratified randomized response sampling, Model Assisted Statistics and Application 1 (1), 31–36, 2005–2006.
  • Saxana, S. Estimation of exponential mean life in complete and failure censored samples with prior information, The Philippine Statistician 53 (1-4), 35–45, 2004.
  • Searls, D. T. The utilization of a known coefficient of variation in the estimation procedure, Journal of the American Statistical Association 59, 1225–1226, 1964.
  • Shirke, D. T. and Nalawade, K. T. Estimation of the parameter of the binomial distribution in the presence of prior point information, Journal of the Indian Statistical Association 41(1), 117–128, 2003.
  • Singh, H. P. and Mathur, N. A revisit to alternative estimator for randomized response technique, Journal of Indian Society of Agricultural Statistics 55 (1), 79–87, 2002.
  • Singh, H. P. and Mathur, N. An alternative to an improved randomized response strategy, Statistics in Transition 5 (5), 873–886, 2002.
  • Singh, H. P. and Mathur, N. An optimally randomized response technique, Aligarh Journal of Statistics 23, 1–5, 2003.
  • Singh, H. P. and Mathur, N. Modified optimal randomized response sampling technique, Journal of Indian Society of Agricultural Statistics 56 (2), 199–206, 2003.
  • Singh, H. P. and Mathur, N. Unknown repeated trials in the unrelated question randomized response model, Biometrical Journal 46 (3), 375–378, 2004.
  • Singh, H. P. and Mathur, N. Estimation of population mean with known coefficient of vari- ation under optimal randomized response model using scrambled response technique. Sta- tistics in Transition 6 (7), 1079–1093, 2004.
  • Singh, H. P. and Mathur, N. Improved estimation of population proportion possessing sensi- tive attribute with unknown repeated trial in randomized response sampling, Statistica Anno LXIV (3), 537–544, 2004.
  • Singh, H. P. and Mathur, N. Estimation of population mean when coefficient of variation is known using scrambled randomized response technique, Journal of Statistical Planning & Inference 131 (1), 135–144, 2005.
  • Singh, H. P. and Mathur, N. An improved estimation procedure for estimating the proportion of a population possessing sensitive attribute in unrelated question randomized response technique, Brazilian journal of Probability and Statistics 20, 93–110, 2006.
  • Singh, H. P. and Mathur, N. An improved estimator for proportion of sensitive group of population using optional randomized response technique, Assam Statistical Review 21 (1), 64–72, 2007.
  • Singh, H. P. and Shukla, S. K. A class of shrinkage estimators for the variance of exponential distribution with type-I censoring, IAPQR Transitions 27, 119–141, 2002.
  • Thompson, J. R. Some shrinkage techniques for estimating the mean, Journal of the Amer- ican Statistical Association 63, 113–123, 1968.
  • Tracy, D. S., Singh, H. P. and Raghuvansh, H. S. Some shrinkage estimators for the variance of exponential density, Microelectronics Reliability 36 (5), 651–655, 1996.
  • Tse, S. and Tse, G. Shrinkage estimation of reliability of reliability for exponentially dis- tributed lifetimes, Communication in Statistics-Simulation and Computation 25 (2), 415– 430, 1996.
  • Warner, S. L. Randomized response: a survey technique for eliminating evasive answer bias, Journal of the American Statistical Association 60, 63–69, 1965.
There are 32 citations in total.

Details

Primary Language Turkish
Journal Section Mathematics
Authors

Zawar Hussain This is me

 javid Shabbir This is me

Publication Date January 1, 2011
Published in Issue Year 2011 Volume: 40 Issue: 1

Cite

APA Hussain, Z., & Shabbir, . (2011). Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT . Hacettepe Journal of Mathematics and Statistics, 40(1), 91-104.
AMA Hussain Z, Shabbir . Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT . Hacettepe Journal of Mathematics and Statistics. January 2011;40(1):91-104.
Chicago Hussain, Zawar, and  javid Shabbir. “Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT ”. Hacettepe Journal of Mathematics and Statistics 40, no. 1 (January 2011): 91-104.
EndNote Hussain Z, Shabbir  (January 1, 2011) Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT . Hacettepe Journal of Mathematics and Statistics 40 1 91–104.
IEEE Z. Hussain and  . Shabbir, “Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT ”, Hacettepe Journal of Mathematics and Statistics, vol. 40, no. 1, pp. 91–104, 2011.
ISNAD Hussain, Zawar - Shabbir, javid. “Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT ”. Hacettepe Journal of Mathematics and Statistics 40/1 (January 2011), 91-104.
JAMA Hussain Z, Shabbir . Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT . Hacettepe Journal of Mathematics and Statistics. 2011;40:91–104.
MLA Hussain, Zawar and  javid Shabbir. “Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT ”. Hacettepe Journal of Mathematics and Statistics, vol. 40, no. 1, 2011, pp. 91-104.
Vancouver Hussain Z, Shabbir . Improved Estimation of Mean in Randomized Response Models  ABSTRACT  |  FULL TEXT . Hacettepe Journal of Mathematics and Statistics. 2011;40(1):91-104.