Titlebook: Solving the Pell Equation; Michael J. Jacobson,Hugh C. Williams Textbook 20091st edition Springer-Verlag New York 2009 algebra.algebraic n

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Conclusion,t general form of a quadratic Diophantine equation in two variables and, as such, represents a further generalization of the Pell equation.. A method for solving this equation was given over 200 years ago by Lagrange,. and this method has not been improved significantly since that time. The reason f

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Introduction,and some are even made aware of the additional solutions (5, 12, 13) and (8, 15, 17). In fact, as we shall see below, there exists an infinitude of distinct integral solutions of (1.1) for which (.) = 1.

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Some Computational Techniques,mber and regulator are intimately connected to .(1, χ) via the analytic class number formula (Corollary 8.35.1), and in Chapter 9 methods for efficiently computing estimates of . or . using the analytic class number formula were discussed.

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Michael J. Jacobson Jr.,Hugh C. Williamst etc. are comprehensively discussed and explained. The book will appeal to teachers, researchers and students involved in igneous and metamorphic petrology..978-981-10-9223-7978-981-10-0666-1Series ISSN 2366-1585 Series E-ISSN 2366-1593

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