Pade-type aproximants for a formal Laurent series
Matías Camacho Machín, Pablo González Vera
Abstract
Matías Camacho Machín, Pablo González Vera
Abstract
In this paper, we obtain the Laurent Pade Approximats (LPA) to a given formal Laurent series, as a Laurent Pade-Type Aproximant (LPTA) of higher order, in a similar way as the process carried out by Brezinski ((!])., for the classic case. For this purpose a new concept of Pade-Type Approximant to a Laurent series is introduced.
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In this paper, we obtain the Laurent Pade Approximats (LPA) to a given formal Laurent series, as a Laurent Pade-Type Aproximant (LPTA) of higher order, in a similar way as the process carried out by Brezinski ((!])., for the classic case. For this purpose a new concept of Pade-Type Approximant to a Laurent series is introduced.
Key concepts: Laurent series, Padé approximant, Mathematics, Type (biology), Laurent polynomial, Series (stratigraphy), Pure mathematics, Algebra over a field