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- W2951224188 abstract "We present a mathematical model: dynamical systems over finite sets (DSF), and we show that Boolean and discrete genetic models are special cases of DFS. In this paper, we prove that a function defined over finite sets with different number of elements can be represented as a polynomial function over a finite field. Given the data of a function defined over different finite sets, we describe an algorithm to obtain all the polynomial functions associated to this data. As a consequence, all the functions defined in a regulatory network can be represented as a polynomial function in one variable or in several variables over a finite field. We apply these results to study the reverse engineering problem." @default.
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- W2951224188 date "2006-03-15" @default.
- W2951224188 modified "2023-09-27" @default.
- W2951224188 title "Applications of Finite Fields to Dynamical Systems and Reverse Engineering Problems" @default.
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