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Spectral sequences for the reduction to normal forms

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Part of the Monographs in Mathematics book series (MMA, volume 82)

Abstract

Here is described a method for the reduction to normal forms, based on a spectral sequence, constructed from the filtration of the Koszul complex determined by the partial derivatives of the function under discussion. We do not use explicitly any properties of spectral sequences or of Koszul complexes, but prove directly everything that is necessary for the practical calculations. The correspondence between our constructions and the ordinary algebraic constructions is described in [18].

Keywords

Normal Form Power Series Spectral Sequence Successive Approximation Local Algebra 
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© Birkhäuser Boston, Inc. 1985

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