Analysis of PBIB Designs Using Association Matrices.
S. Gupta, M. Singh (1989)
Metrika
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Displaying similar documents to “First and Second Order Rotatability of Experimental Designs, Moment Matrices, and Information Surfaces.”
Analysis of PBIB Designs Using Association Matrices.
Two-level Cretan matrices constructed using SBIBD
N. A. Balonin, Jennifer Seberry (2015)
Special Matrices
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Two-level Cretan matrices are orthogonal matrices with two elements, x and y. At least one element per row and column is 1 and the other element has modulus ≤ 1. These have been studied in the Russian literature for applications in image processing and compression. Cretan matrices have been found by both mathematical and computational methods but this paper concentrates on mathematical solutions for the first time. We give, for the first time, families of Cretan matrices constructed...
On Difference Matrices, Resolvable Transversal Designs and Generalized Hadamard Matrices.
Dieter Jungnickel (1979)
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Paulus Gerdes (2002)
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From Liki-designs to Cycle Matrices: The Discovery of Attractive New Symmetries
Paulus Gerdes (2002)
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On Third Order Rotatability.
Norman R. Draper, Friedrich Pukelsheim (1994)
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Response Surfaces. Designs and Analyses - A. I Khuri and J. A. Cornell.
N.R. Draper (1988)
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Screening Properties of Certain Two-Level Designs.
Norman R. Draper, Dennis K. J. Lin (1995)
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U-Optimum Row-Columns Designs for the Comparison of Two Treatments.
E. Sonnemann (1985)
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Type S Designs with Nested Rows and Columns.
S. Gupta, S. Kageyama (1991)
Metrika
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Certain new M-matrices and their properties with applications
Ratnakaram N. Mohan, Sanpei Kageyama, Moon H. Lee, G. Yang (2008)
Discussiones Mathematicae Probability and Statistics
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The Mₙ-matrix was defined by Mohan [21] who has shown a method of constructing (1,-1)-matrices and studied some of their properties. The (1,-1)-matrices were constructed and studied by Cohn [6], Ehrlich [9], Ehrlich and Zeller [10], and Wang [34]. But in this paper, while giving some resemblances of this matrix with a Hadamard matrix, and by naming it as an M-matrix, we show how to construct partially balanced incomplete block designs and some regular graphs by it. Two types of these...
A Note on Component-Wise Kronecker Designs.
S.C. Gupta (1987)
Metrika
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Characterizations and Analysis of Block Designs - A. K. Nigam, P. D. Puri, V. K. Gupta.
S. Kageyama (1991)
Metrika
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Robustness to the Unavailability of Data in Block Designs.
W.L. Notz, D.C. Whittinghill, Y. Zhu (1994)
Metrika
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