東華大學圖書館 |

Language: English

Help

回圖書館首頁

手機版館藏查詢

Back

Switch To: Labeled | MARC Mode | ISBD

The mordell conjecture : = a complet...

Ikoma, Hideaki,

Linked to FindBook

Google Book

Amazon

博客來

The mordell conjecture : = a complete proof from diophantine geometry /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	The mordell conjecture :/ Hideaki Ikoma, Shu Kawaguchi, Atsushi Moriwaki.
Reminder of title:	a complete proof from diophantine geometry /
Author:	Ikoma, Hideaki,
other author:	Kawaguchi, Shu,
Published:	Cambridge, UK ;Cambridge University Press, : 2022.,
Description:	vii, 169 p. :ill. ;24 cm.
Subject:	Mordell conjecture. -
ISBN:	9781108845953

The mordell conjecture : = a complete proof from diophantine geometry /
Ikoma, Hideaki,

The mordell conjecture :a complete proof from diophantine geometry /Hideaki Ikoma, Shu Kawaguchi, Atsushi Moriwaki. - Cambridge, UK ;Cambridge University Press,2022. - vii, 169 p. :ill. ;24 cm. - Cambridge tracts in mathematics.

Includes bibliographical references and index.

"The Mordell conjecture (Faltings's theorem) is one of the most important achievements in Diophantine geometry, stating that an algebraiccurve of genus at least two has only finitely many rational points. Thisbook provides a self-contained and detailed proof of the Mordell conjecturefollowing the papers of Bombieri and Vojta. Also acting as a conciseintroduction to Diophantine geometry, the text starts from basics ofalgebraic number theory, touches on several important theorems andtechniques (including the theory of heights, the Mordell- Weil theorem,Siegel's lemma and Roth's lemma) from Diophantine geometry, and culminatesin the proof of the Mordell conjecture. Based on the authors' own teachingexperience, it will be of great value to advanced undergraduate and graduatestudents in algebraic geometry and number theory, as well as researchersinterested in Diophantine geometry as a whole"--

ISBN: 9781108845953GBP59.99

LCCN: 2021024960Subjects--Topical Terms:

709085
Mordell conjecture.

LC Class. No.: QA565 / .I36 2022

Dewey Class. No.: 516.3/52

The mordell conjecture : = a complete proof from diophantine geometry /
LDR:01809cam a2200229 a 450 001 2259152
005 20211209123036.0
008 220427s2022 enka b 001 0 eng
010 $a 2021024960
020 $a 9781108845953 $q (hbk.) : $c GBP59.99
020 $z 9781108991445 $q (epub)
040 $a DLC $b eng $c DLC $d DLC
042 $a pcc
050 0 0 $a QA565 $b .I36 2022
082 0 0 $a 516.3/52 $2 23
084 $a MAT022000 $2 bisacsh
100 1 $a Ikoma, Hideaki, $e author. $3 3565431
245 1 4 $a The mordell conjecture : $b a complete proof from diophantine geometry / $c Hideaki Ikoma, Shu Kawaguchi, Atsushi Moriwaki.
260 # $a Cambridge, UK ; $a New York : $b Cambridge University Press, $c 2022.
300 $a vii, 169 p. : $b ill. ; $c 24 cm.
490 0 $a Cambridge tracts in mathematics
504 $a Includes bibliographical references and index.
520 # $a "The Mordell conjecture (Faltings's theorem) is one of the most important achievements in Diophantine geometry, stating that an algebraiccurve of genus at least two has only finitely many rational points. Thisbook provides a self-contained and detailed proof of the Mordell conjecturefollowing the papers of Bombieri and Vojta. Also acting as a conciseintroduction to Diophantine geometry, the text starts from basics ofalgebraic number theory, touches on several important theorems andtechniques (including the theory of heights, the Mordell- Weil theorem,Siegel's lemma and Roth's lemma) from Diophantine geometry, and culminatesin the proof of the Mordell conjecture. Based on the authors' own teachingexperience, it will be of great value to advanced undergraduate and graduatestudents in algebraic geometry and number theory, as well as researchersinterested in Diophantine geometry as a whole"-- $c Provided by publisher.
650 # 0 $a Mordell conjecture. $3 709085
700 1 # $a Kawaguchi, Shu, $e author. $3 3565432
700 1 # $a Moriwaki, Atsushi, $d 1960- $e author. $3 3565433
776 0 8 $i Online version: $a Ikoma, Hideaki. $t Mordell conjecture $d New York :Cambridge University Press, 2021 $z 9781108991445 $w (DLC) 2021024961