1990International Journal of Computer MathematicsRequires access

An application of computer algebra to algebraic topology

Nikolaos Glinos, George Nakos

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Abstract

In this work we study a certain formal power series that is of considerable interest to algebraic topologists, the [p k ]-series. We define the series in a purely combinatorial way and indicate its usefulness. Then, by using computer algebra techniques, we compute it up to a high coefficient. Our computation has led to some interesting information on the coefficients of the [p k ]-series.

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What this paper is about

In this work we study a certain formal power series that is of considerable interest to algebraic topologists, the [p k ]-series. We define the series in a purely combinatorial way and indicate its usefulness. Then, by using computer algebra techniques, we compute it up to a high coefficient. Our computation has led to some interesting information on the coefficients of the [p k ]-series.

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Available abstract

In this work we study a certain formal power series that is of considerable interest to algebraic topologists, the [p k ]-series. We define the series in a purely combinatorial way and indicate its usefulness. Then, by using computer algebra techniques, we compute it up to a high coefficient. Our computation has led to some interesting information on the coefficients of the [p k ]-series.

Key concepts: Symbolic computation, Power series, Mathematics, Series (stratigraphy), Algebra over a field, Computation, Algebraic number, Formal power series

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