CRIBADO DE FACTORES

• Orthogonal main-effect plans for asymmetrical factorial experiments,

  ADDELMAN. S., Technometrics, 4, 489-495, 1962.

• Orthogonal main-effect plans for asymmetrical factorial experiments,

  ADDELMAN. S. and KEMPTHOM O., Technometrics, 4, 21-46, 1962.

• Symmetrical and  asymmetrical fractional factorial experiments,

  ADDELMAN. S. and KEMPTHOM O., Technometrics, 4, 47-58, 1962.

• The 2 k-p fractional factorial designs,

  BOX G.E.P. and HUNTER. J.S. , Technometrics, 3, 311-351, 449-458, 1961.

• Finding the active factors in fractionated screening experiments,

  BOX G.E.P. and MEYER. R.D., Journal of Quality Technology., 25, 94-105, 1993.

• An analysis of unreplicated fractional factorials,

  BOX G.E.P. and MEYER. R.D., Technometrics, 1986, 28, 11-18.

• Projective properties of certains orthogonal arrays,

  BOX G.E.P. and TYSSEDAL. J., Biometrica,83, 950-955, 1996.

• Hidden projection properties of some nonregular fractional factorial designs and their applications.

  BULUTOGLU D.A. and CHENG C.S., The Annals of statistics. 31, 1012-1026, 2003.

• Bayesian variable selection approach for analysis of designed experiments with complex aliasing,

  CHIPMAN H., HAMADA M. and WU C.F.J.,  Technometrics, 39, 372-381, 1997..

• Some projection properties of orthogonal arrays,

  CHENG C.S,  The Annals of statistics. 23, 1223-1233, 1995.

• Some hidden projection properties of orthogonal arrays with strength three,

  CHENG C.S,  Biometrika, 2, 491-495, 1998

• Use of half-normal plots in interpreting factorial two-level experiments.

  DANIEL. C., Technometrics, 1959, 1, 311 - 342.

• Characterizing projected designs: repeat and mirror-image runs

  DRAPER N.R. and LIN K.J. , Commun; Statist. A theory Methods, 24, 775-795, 1995.

• Variable selection via Gibbs sampling,.

  GEORGES E.I. and Mc CULLOCH R.E.,  Journal of the American Statistical Association, 81, 881-889, 1993.

• Résolution d'une question relative aux déterminants.

  HADAMARD J., Bulletin des  Sciences Mathématiques, 17(2):241-246, 1893.

• Analysis of designed experiments with complex aliasing,

  HAMADA M. and WU C.F.J., Journal of Quality Technology., 24, 130-137, 1992.

• Regression analysis of experiments with complex aliasing confounding patterns guided by the alias matrix

  LAWSON J., Computational Statitica & Data Analysis, 39, 227-241, 2002.

• Quick and easy analysis of unreplicated factorials.

  LENTH R. V., Technometrics, 1989, 31, 469 - 473.

• Projection properties of Plackett and Burman designs,

  LIN D.K.J. and DRAPER N.R.,  Technometrics, 34, 423-428, 1992.

• On orthogonal matrices.

  PALEY R. ;E. ;A. ;C. , Journal Math. Phys., 12, 311-320, 1933

• Design of optimum multifactorial experiments.

  PLACKETT R.L. et BURMAN J.P. , Biometrika, 33, 305, 1946.

• Bayesian computation via the  Gibbs sampler and related Markov chain and Monte Carlo methods,

  SMITH A.F.M. and ROBERTS G.O.,  Journal of the Royal Statistical Society, Series B, 55, 3-23, 1993.

• An efficient variable selection approach for analysing designed experiments

  YUAN M., V.R,  LIN Y.,  Technometrics,49, 430-439, 2007.

• Experiments Planning, Analysis, and Parameter Design Optimization,

  WU C.F.J. and HAMADA M., Wiley-Interscience, New York, Chapter 3, 2000.

• Construction of asymmetrical orthogonal arrays of the type OA(sk,sm(sr1)n1..),

  WU C.F.J., ZHANG R. and WANG R.,  Statistica Sinica 2, 203-209, 1992.

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