Abstract: REFERENCES [1] Carvalho, Francisco; Mexia, Jo˜ao T.; Santos, Carla (2013). Commutative orthogonal block structure and error orthogonal models. Electronic Journal of Linear Algebra. 25, 119–128. [2] Fonseca, M.; Mexia, J. T. and Zmy´slony, R. (2006). Binary operations on Jordan algebras and orthogonal normal models. Linear Algebra and its Applications 417, pp. 75–86. [3] Fonseca, M.; Mexia, J. T.; Zmy´slony, R. (2008). Inference in normal models with commutative orthogonal block structure. Acta et Commentationes Universitatis Tartunesis de Mathematica 12, pp. 3–16. [4] Houtman, A.M. and Speed, T.P. (1983). Balance in Designed Experiments with Orthogonal Block Structure. Annals of Statistics. 11 4, pp. 1069– 1085. [5] Lehmann, E.L. and Casella, G. (1998). Theory of point estimation. Springer. [6] Mexia, J. T.; Vaquinhas, R.; Fonseca, M. and Zmy´slony, R. (2010). COBS: segregation, matching, crossing and nesting, Latest Trends and Applied Mathematics, simulation, Modelling, 4-th International Conference on Applied Mathematics, Simulation, Modelling (ASM’10), pp. 249–255. F. Carvalho et al. International Journal of Mathematical and Computational Methods http://www.iaras.org/iaras/journals/ijmcm
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Francisco Carvalho, Roman Zmyślony, J.T. Mexia. (2016) Normal models with Orthogonal Block Structure. International Journal of Mathematical and Computational Methods, 1 , 159-164

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