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|a Shlapentokh, Alexandra.
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|a Hilbert's tenth problem :
|b diophantine classes and extensions to global fields /
|c Alexandra Shlapentokh.
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|a Diophantine classes and extensions to global fields
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|a Cambridge, UK ;
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|b Cambridge University Press,
|c 2006.
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|a 1 online resource (xiii, 320 pages)
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|a New mathematical monographs ;
|v 7
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|a Includes bibliographical references (pages 310-316) and index.
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|a Introduction -- Diophantine classes: definitions and basic facts -- Diophantine equivalence and Diophantine decidability -- Integrality at finitely many primes and divisibility of order at infinitely many primes -- Bound equations for number fields and their consequences -- Units of rings of W-integers of norm 1 -- Diophantine classes over number fields -- Diophantine undecidability of function fields -- Bounds for function fields -- Diophantine classes over function fields -- Mazur's conjectures and their consequences -- Results of Poonen -- Beyond global fields -- Recursion (computability) theory -- Number theory.
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|a Print version record.
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|a Hilbert's Tenth Problem - to find an algorithm to determine whether a polynomial equation in several variables with integer coefficients has integer solutions - was shown to be unsolvable in the late sixties. This book presents an account of results extending Hilbert's Tenth Problem to integrally closed subrings of global fields.
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|a Hilbert's tenth problem.
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|a Algebraic number theory.
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|a Diophantine equations.
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|a Dixième problème de Hilbert.
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|a Théorie algébrique des nombres.
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|a Diophantine equations
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|i Print version:
|a Shlapentokh, Alexandra.
|t Hilbert's tenth problem.
|d Cambridge, UK ; New York : Cambridge University Press, 2006
|z 0521833604
|z 9780521833608
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|w (OCoLC)75713026
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|a New mathematical monographs ;
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