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- Publisher: EDIZIONI DELLA NORMALE
- ISBN-10: 8876425195
- ISBN-13: 9788876425196
- Format: 15.2 x 23.9 x 1.5 cm, minkšti viršeliai
- Language: English
- SAVE -10% with code: EXTRA
On Some Applications of Diophantine Approximations (e-book) (used book) | bookbook.eu
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This book consists mainly of the translation, by C. Fuchs, of the 1929 landmark paper Ãber einige Anwendungen diophantischer Approximationen by C.L. Siegel. The paper contains proofs of most important results in transcendence theory and diophantine analysis, notably Siegel's celebrated theorem on integral points on algebraic curves. Many modern versions of Siegel's proof have appeared, but none seem to faithfully reproduce all features of the original one. This translation makes Siegel's original ideas and proofs available for the first time in English. The volume also contains the original version of the paper (in German) and an article by the translator and U. Zannier, commenting on some aspects of the evolution of this field following Siegel's paper. To end, it presents three modern proofs of Siegel's theorem on integral points.
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- Publisher: EDIZIONI DELLA NORMALE
- ISBN-10: 8876425195
- ISBN-13: 9788876425196
- Format: 15.2 x 23.9 x 1.5 cm, minkšti viršeliai
- Language: English English
This book consists mainly of the translation, by C. Fuchs, of the 1929 landmark paper Ãber einige Anwendungen diophantischer Approximationen by C.L. Siegel. The paper contains proofs of most important results in transcendence theory and diophantine analysis, notably Siegel's celebrated theorem on integral points on algebraic curves. Many modern versions of Siegel's proof have appeared, but none seem to faithfully reproduce all features of the original one. This translation makes Siegel's original ideas and proofs available for the first time in English. The volume also contains the original version of the paper (in German) and an article by the translator and U. Zannier, commenting on some aspects of the evolution of this field following Siegel's paper. To end, it presents three modern proofs of Siegel's theorem on integral points.
Reviews