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AuthorShackell, John R. author
TitleSymbolic Asymptotics [electronic resource] / by John R. Shackell
ImprintBerlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 2004
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Descript XI, 243 p. online resource


Symbolic asymptotics has recently undergone considerable theoretical development, especially in areas where power series are no longer an appropriate tool. Implementation is beginning to follow. The present book, written by one of the leading specialists in the area, is currently the only one to treat this part of symbolic asymptotics. It contains a good deal of interesting material in a new, developing field of mathematics at the intersection of algebra, analysis and computing, presented in a lively and readable way. The associated areas of zero equivalence and Hardy fields are also covered. The book is intended to be accessible to anyone with a good general background in mathematics, but it nonetheless gets right to the cutting edge of active research. Some results appear here for the first time, while others have hitherto only been given in preprints. Due to its clear presentation, this book is interesting for a broad audience of mathematicians and theoretical computer scientists


Zero Equivalence -- Hardy Fields -- Output Data Structures -- Algorithms for Function Towers -- Algebraic Differential Equations -- Inverse Functions -- Implicit Functions -- Star-Product Expansions -- Oscillating Functions -- References

Mathematics Computer science -- Mathematics Mathematical analysis Analysis (Mathematics) Approximation theory Algorithms Mathematical models Mathematics Mathematical Modeling and Industrial Mathematics Algorithms Analysis Symbolic and Algebraic Manipulation Mathematics of Computing Approximations and Expansions


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