The calculus for factorial arrangements: a review and bibliography
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Publication:3474116
DOI10.1080/03610928908829965zbMath0696.62325OpenAlexW2142091209MaRDI QIDQ3474116
Badrig M. Kurkjian, J. Michael Hardin
Publication date: 1989
Published in: Communications in Statistics - Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03610928908829965
Cites Work
- Additive and multiplicative models and interactions
- Generating the intrablock and interblock subgroups for confounding in general factorial experiments
- A basic lemma and the analysis of block and Kronecker product designs
- On Kronecker block designs for factorial experiments
- Interaction efficiencies in Kronecker block designs
- A comparison of classes of single replicate factorial designs
- Orthogonality of factorial effects
- A unified theory for generalized cyclic designs
- Construction of effect-wise orthogonal factorial designs
- Analysis of nonorthogonal n-way classifications
- Factorial experiments in cyclic designs
- The Use of Group Divisible Designs for Confounded Asymmetrical Factorial Arrangements
- Intra-Block Analysis for Factorials in Two-Associate Class Group Divisible Designs
- Intra- and Inter-Block Analysis for Factorials in Incomplete Block Designs
- On Balancing in Factorial Experiments
- Balanced Factorial Experiments
- An algorithm for constructing nests of 2 factor designs with orthogonal factorial structure
- Balanced factorial designs with two-way elimination of heterogeneity
- Efficiency-consistency in designs
- On generalizations of the classical method of confounding to asymmetric factorial experiments
- Using the chinese remainder theorem in constructing confounded designs for mixed factorial experiments
- A note on the connectivity of generalized cyclic designs
- Construction of orthogonal factorial designs controlling interaction efficiencies
- Some results on the regularity in a single replicate design
- Generating generalized cyclic designs with factorial balance
- A Calculus for Factorial Arrangements
- Some Recent Results in Experiment Design with a Bibliography: I
- InterEffectOrthogonality in Factorial Experiments
- Further Results on the Analysis of Factorial Experiments
- On the Algebraic Structures in the Construction of Confounding Plans in Mixed Factorial Designs on the Lines of White and Hultquist
- Explicit Forms of Block Matrices in the Analysis of Variance
- Algebraic results in the theory of serial factorial design
- Balanced factorial experiments I
- Partially efficiency balanced designs
- Identification of effects and confounding patterns in factorial designs
- Analysis of binary number association scheme partially balanced designs
- Patterns of confounding in factorial designs
- Balanced factorial experiments.II
- Optimum spacings of elementary treatment contrasts in symmetrical 2-factorPAblock designs
- Factorial Experiments in Four-Associate Class Cyclic PBIB Designs
- Generalized Least Squares Estimators for Randomized Fractional Replication Designs
- On the Construction and Analysis of Some Balanced Asymmetrical Factorial Designs
- Extended Group Divisible Partially Balanced Incomplete Block Designs
- Construction of Confounding Plans for Mixed Factorial Designs
- Applications of the Calculus for Factorial Arrangements II: Two Way Elimination of Heterogeneity
- The analysis of variance of some non-orthogonal designs with split plots
- Combining Elements from Distinct Finite Fields in Mixed Factorials
- Comparison of Relative Efficiency of Some Classes of Designs
- Computation of Pseudoinverse Matrices Using Residue Arithmetic
- Generalized cyclic designs in factorial experiments
- On an Application of Kronecker Product of Matrices to Statistical Designs
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