Mathematics – Rings and Algebras
Scientific paper
2004-07-09
Advances in Math, 151 (2000), 101-127
Mathematics
Rings and Algebras
25 pages
Scientific paper
We continue the study of free Baxter algebras. There are two goals of this paper. The first goal is to extend the construction of shuffle Baxter algebras to completions of Baxter algebras. This process is motivated by a construction of Cartier and is analogous to the process of completing a polynomial algebra to obtain a power series algebra. However, as we will see later, unlike the close similarity of properties of a polynomial algebra and a power series algebra, properties of a shuffle Baxter algebra and its completion can be quite different.
Guo Li
Keigher William
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