Design of Experiments is a branch of Statistics, which has a long tradition in the use of algebraic methods. In general all this methods where developed in the case of binary experiments, with level coding either 0, 1 and -1, 1 and refer to computations in Z_2 The classical theory fully exploits the characteristics of the binary case, in particular the fact that the additive structure on the first coding is isomorphic to the multiplicative structure on the second. Recently some connections were discovered between classical problems in statistics and the methods of Computational Commutative Algebra. In the present paper we consider two problems: a sort of inverse to the identifiability problem studied in Pistone-Wynn and the problem of con...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
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...
Written by pioneers in this exciting new field, Algebraic Statistics introduces the application of p...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
In this paper we present a full solution to an open problem in Design of Experiments, a branch of St...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
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...
Written by pioneers in this exciting new field, Algebraic Statistics introduces the application of p...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
In this paper we present a full solution to an open problem in Design of Experiments, a branch of St...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
The joint use of counting functions, Hilbert basis, and Markov basis allows to define a procedure to...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
The joint use of counting functions, Hilbert basis and Markov basis allows us to define a procedure ...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
In this paper we study saturated fractions of factorial designs under the perspective of Algebraic S...
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 ...