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Diophantine Equations over Function Fields Mason Paperback 9780521269834
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Product Description
Diophantine Equations over Function Fields
A self-contained account of a new approach to the subject.
R. C. Mason (Author)
9780521269834, Cambridge University Press
Paperback / softback, published 26 April 1984
136 pages
22.9 x 15.2 x 0.8 cm, 0.21 kg
Diophantine equations over number fields have formed one of the most important and fruitful areas of mathematics throughout civilisation. In recent years increasing interest has been aroused in the analogous area of equations over function fields. However, although considerable progress has been made by previous authors, none has attempted the central problem of providing methods for the actual solution of such equations. The latter is the purpose and achievement of this volume: algorithms are provided for the complete resolution of various families of equations, such as those of Thue, hyperelliptic and genus one type. The results are achieved by means of an original fundamental inequality, first announced by the autho]
Diophantine Equations over Function Fields Mason Paperback 9780521269834
Diophantine Equations over Function Fields
A self-contained account of a new approach to the subject.
R. C. Mason (Author)
9780521269834, Cambridge University Press
Paperback / softback, published 26 April 1984
136 pages
22.9 x 15.2 x 0.8 cm, 0.21 kg
Diophantine equations over number fields have formed one of the most important and fruitful areas of mathematics throughout civilisation. In recent years increasing interest has been aroused in the analogous area of equations over function fields. However, although considerable progress has been made by previous authors, none has attempted the central problem of providing methods for the actual solution of such equations. The latter is the purpose and achievement of this volume: algorithms are provided for the complete resolution of various families of equations, such as those of Thue, hyperelliptic and genus one type. The results are achieved by means of an original fundamental inequality, first announced by the autho]
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