
Pi and the AGM: A Study in Analytic Number Theory and Computational Complexity
Catégorie: Loisirs créatifs, décoration et passions, Sciences, Techniques et Médecine
Auteur: Jonathan Hickman
Éditeur: Ferdinand Von Schirach, E. E. Cummings
Publié: 2019-01-26
Écrivain: Erin Nicholas, Thomas Piketty
Langue: Catalan, Albanais, Hindi, Latin
Format: Livre audio, pdf
Auteur: Jonathan Hickman
Éditeur: Ferdinand Von Schirach, E. E. Cummings
Publié: 2019-01-26
Écrivain: Erin Nicholas, Thomas Piketty
Langue: Catalan, Albanais, Hindi, Latin
Format: Livre audio, pdf
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Название: Pi and the AGM: A Study in Analytic Number Theory - Presents new research revealing the interplay between classical analysis and modern computation and complexity theory. Two intimately interwoven threads run though the text: the arithmetic-geometric mean (AGM) iteration of Gauss, Lagrange, and Legendre and the calculation of pi[ Greek letter]
Pi and the AGM: A Study in Analytic Number Theory - Jacobi's Triple-Product and Some Number Theoretic Applications. Higher Order Transformations. Modular Equations and Algebraic Approximations to pi. The Complexity of Algebraic Functions. Algorithms for the Elementary Functions. General Means and Iterations. Some Additional Applications
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Pi and the AGM: a study in analytic number theory - This book presents new research revealing the interplay between classical analysis and modern computation and complexity theory. Two intimately interwoven threads run through the text: the arithmetic-geometric mean (AGM) iteration of Gauss, Lagrange, and Legendre and the calculation of pi
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Pi and the AGM: A Study in Analytic Number Theory - Presents new research revealing the interplay between classical analysis and modern computation and complexity theory. Two intimately interwoven threads run though the text: the arithmetic-geometric mean (AGM) iteration of Gauss, Lagrange, and Legendre and the calculation of pi[ Greek letter]
Analytic number theory - Wikipedia - In mathematics, analytic number theory is a branch of number theory that uses methods from mathematical analysis to solve problems about the integers. It is often said to have begun with Peter Gustav Lejeune Dirichlet's 1837 introduction of Dirichlet L-functions to give the first proof of Dirichlet'
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