A New Method of Construction of Robust Second Order Rotatable Designs Using Balanced Incomplete Block Designs
ABSTRACT
The following article has been retracted due to the investigation of complaints received against it. Title: A New Method of Construction of Robust Second Order Rotatable Designs Using Balanced Incomplete Block Designs Authors: Bejjam Re. Victorbabu, Kottapalli Rajyalakshmi. The above paper is a copy of Dr. Rabindra Nath Das’s former article, entitled "“Robust second order rotatable designs (Part I)”. The scientific community takes a very strong view on this matter and we solemnly withdrawn the paper from the journal OJS. This paper published in OJS Vol.2 No.1, 39-47, 2012, has been retracted.
The following article has been retracted due to the investigation of complaints received against it. Title: A New Method of Construction of Robust Second Order Rotatable Designs Using Balanced Incomplete Block Designs Authors: Bejjam Re. Victorbabu, Kottapalli Rajyalakshmi. The above paper is a copy of Dr. Rabindra Nath Das’s former article, entitled "“Robust second order rotatable designs (Part I)”. The scientific community takes a very strong view on this matter and we solemnly withdrawn the paper from the journal OJS. This paper published in OJS Vol.2 No.1, 39-47, 2012, has been retracted.
Cite this paper
B. Victorbabu and K. Rajyalakshmi, "A New Method of Construction of Robust Second Order Rotatable Designs Using Balanced Incomplete Block Designs," Open Journal of Statistics, Vol. 2 No. 1, 2012, pp. 39-47. doi: 10.4236/ojs.2012.21005.
B. Victorbabu and K. Rajyalakshmi, "A New Method of Construction of Robust Second Order Rotatable Designs Using Balanced Incomplete Block Designs," Open Journal of Statistics, Vol. 2 No. 1, 2012, pp. 39-47. doi: 10.4236/ojs.2012.21005.
References
[1] R. N. Das, “Robust Second Order Rotatable Designs (Part I),” Calcutta Statistical Association Bulletin, Vol. 47, 1997, pp. 199-214. [2] R. N. Das, “Robust Second Order Rotatable Designs (Part II),” Calcutta Statistical Association Bulletin, Vol. 49, 1999, pp. 65-78. [3] K. Rajyalakshmi and B. Re, “Victorbabu, Robust Rotatable Central Composite Designs,” Paper Communicated for the Possible Publication, 2011. [4] G. E. P. Box and J. S. Hunter, “Multifactor Experimental Designs for Exploring Response Surfaces,” Annals of Mathematical Statistics, Vol. 28, No. 1, 1957, pp. 195- 241. doi:10.1214/aoms/1177707047 [5] M. N. Das and V. L. Narasimham, “Construction of Rotatable Designs through Balanced Incomplete Block Designs,” Annals of Mathematical Statistics, Vol. 33, No. 4, 1962, pp. 1421-1439. doi:10.1214/aoms/1177704374 [6] R. N. Panda and R. N. Das, “First Order Rotatable Designs with Correlated Errors,” Calcutta Statistical Association Bulletin, Vol. 44, 1994, pp. 83-101. [7] D. Raghavarao, “Construction and Combinatorial Problems in Design of Experiments,” John Wiley, New York. 1971.
[1] R. N. Das, “Robust Second Order Rotatable Designs (Part I),” Calcutta Statistical Association Bulletin, Vol. 47, 1997, pp. 199-214. [2] R. N. Das, “Robust Second Order Rotatable Designs (Part II),” Calcutta Statistical Association Bulletin, Vol. 49, 1999, pp. 65-78. [3] K. Rajyalakshmi and B. Re, “Victorbabu, Robust Rotatable Central Composite Designs,” Paper Communicated for the Possible Publication, 2011. [4] G. E. P. Box and J. S. Hunter, “Multifactor Experimental Designs for Exploring Response Surfaces,” Annals of Mathematical Statistics, Vol. 28, No. 1, 1957, pp. 195- 241. doi:10.1214/aoms/1177707047 [5] M. N. Das and V. L. Narasimham, “Construction of Rotatable Designs through Balanced Incomplete Block Designs,” Annals of Mathematical Statistics, Vol. 33, No. 4, 1962, pp. 1421-1439. doi:10.1214/aoms/1177704374 [6] R. N. Panda and R. N. Das, “First Order Rotatable Designs with Correlated Errors,” Calcutta Statistical Association Bulletin, Vol. 44, 1994, pp. 83-101. [7] D. Raghavarao, “Construction and Combinatorial Problems in Design of Experiments,” John Wiley, New York. 1971.