In a general fractional factorial design, the n levels of a factor are coded by the nth roots of the unity. This device allows a full generalization to mixed-level designs of the theory of the polynomial indicator function which has already been introduced for two-level designs in a joint paper with Fontana. The properties of orthogonal arrays and regular fractions are discussed
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
Computational Commutative Algebra has been applied to the Design of Experiments by defining a design...
We discuss the applications of Algebraic Statistics to fractional factorial design with special emph...
Fractional factorial designs, Two-level factorial designs, Indicator functions, Words, Replicates, N...
A common problem experimenters face is the choice of fractional factorial designs. Minimum aberratio...
A common problem experimenters face is the choice of fractional factorial designs. Minimum aberratio...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
It is very powerful for constructing nearly saturated factorial designs to characterize fractional f...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
The notion of regularity for fractional factorial designs was originally defined only for two-level ...
Computational Commutative Algebra has been applied to the Design of Experiments by defining a design...
We discuss the applications of Algebraic Statistics to fractional factorial design with special emph...
Fractional factorial designs, Two-level factorial designs, Indicator functions, Words, Replicates, N...
A common problem experimenters face is the choice of fractional factorial designs. Minimum aberratio...
A common problem experimenters face is the choice of fractional factorial designs. Minimum aberratio...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
It is very powerful for constructing nearly saturated factorial designs to characterize fractional f...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...