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Arithmetic Geometry (Hardcover, 1st ed. 1986. Corr. 2nd printing 1998): Martin Arithmetic Geometry (Hardcover, 1st ed. 1986. Corr. 2nd printing 1998)
Martin; Edited by G. Cornell; Contributions by C.L. Chai; Edited by J.H. Silverman; Contributions by C.-L. Chinburg, …
R3,637 Discovery Miles 36 370 Ships in 12 - 17 working days

This book is the result of a conference on arithmetic geometry, held July 30 through August 10, 1984 at the University of Connecticut at Storrs, the purpose of which was to provide a coherent overview of the subject. This subject has enjoyed a resurgence in popularity due in part to Faltings' proof of Mordell's conjecture. Included are extended versions of almost all of the instructional lectures and, in addition, a translation into English of Faltings' ground-breaking paper. ARITHMETIC GEOMETRY should be of great use to students wishing to enter this field, as well as those already working in it. This revised second printing now includes a comprehensive index.

Arithmetic Geometry (Paperback, Softcover reprint of the original 1st ed. 1986): Martin Arithmetic Geometry (Paperback, Softcover reprint of the original 1st ed. 1986)
Martin; Edited by G. Cornell; Contributions by C.L. Chai; Edited by J.H. Silverman; Contributions by C.-L. Chinburg, …
R4,009 Discovery Miles 40 090 Ships in 10 - 15 working days

This volume is the result of a (mainly) instructional conference on arithmetic geometry, held from July 30 through August 10, 1984 at the University of Connecticut in Storrs. This volume contains expanded versions of almost all the instructional lectures given during the conference. In addition to these expository lectures, this volume contains a translation into English of Falt ings' seminal paper which provided the inspiration for the conference. We thank Professor Faltings for his permission to publish the translation and Edward Shipz who did the translation. We thank all the people who spoke at the Storrs conference, both for helping to make it a successful meeting and enabling us to publish this volume. We would especially like to thank David Rohrlich, who delivered the lectures on height functions (Chapter VI) when the second editor was unavoidably detained. In addition to the editors, Michael Artin and John Tate served on the organizing committee for the conference and much of the success of the conference was due to them-our thanks go to them for their assistance. Finally, the conference was only made possible through generous grants from the Vaughn Foundation and the National Science Foundation."

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