Basic Algebraic Geometry 2 2nd ed I.R.Shafar 【正版】 【店主推荐，正版书放心购买，可开发票】
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Basic Algebraic Geometry 2 2nd ed.I.R.Shafarevich世界图书出版公司978 正版旧书，保证质量，此书为单本而非一套，电子发票！
Books 2 and 3 correspond to Chap. V-IX of the first edition. They study schemes and complex manifolds, two notions that generalise in different directions the varieties in projective space studied in Book 1. Introducing them leads also to new results in the theory of projective varieties. For example, it is within the framework of the theory of schemes and abstract varieties that we find the natural proof of the adjunction formula for the genus of a curve, which we have already stated and applied in Chap. IV, 2.3. The theory of complex analytic manifolds leads to the study of the topology of projective varieties over the field of complex numbers. For some questions it is only here that the natural and historical logic of the subject can be reasserted; for example, differential forms were constructed in order to be integrated, a process which only makes sense for varieties over the (mai or) complex fields. Changes from the First Edition
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Basic Algebraic Geometry 2 2nd ed. I.R.Shafarevich 978750623 【速开发票，优质售后，支持7天无理由退换】
Books 2 and 3 correspond to Chap. V-IX of the first edition. They study schemes and complex manifolds, two notions that generalise in different directions the varieties in projective space studied in Book 1. Introducing them leads also to new results in the theory of projective varieties. For example, it is within the framework of the theory of schemes and abstract varieties that we find the natural proof of the adjunction formula for the genus of a curve, which we have already stated and applied in Chap. IV, 2.3. The theory of complex analytic manifolds leads to the study of the topology of projective varieties over the field of complex numbers. For some questions it is only here that the natural and historical logic of the subject can be reasserted; for example, differential forms were constructed in order to be integrated, a process which only makes sense for varieties over the (mai or) complex fields. Changes from the First Edition
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Basic Algebraic Geometry 2 2nd ed I.R.Shafar 【店主推荐，正版书放心购买，可开发票】
Books2and3correspondtoChap.V-IXofthefirstedition.Theystudyschemesandcomplexmanifolds-twonotionsthatgeneraliseindifferentdirectionsthevarietiesinprojectivespacestudiedinBook.Introducingthemleadsalsotonewresultsinthetheoryofprojectivevarieties.Forexample-itiswithintheframeworkofthetheoryofschemesandabstractvarietiesthatwefindthenaturalproofoftheadjunctionformulaforthegenusofacurve-whichwehealreadystatedandappliedinChap.IV-2.3.Thetheoryofcomplexanalyticmanifoldsleadstothestudyofthetopologyofprojectivevarietiesoverthefieldofcomplexnumbers.Forsomequestionsitisonlyherethatthenaturalandhistoricallogicofthesubjectcanbereasserted-forexample-differentialformswereconstructedinordertobeintegrated-aprocesswhichonlymakessenseforvarietiesoverthe(maior)complexfields.ChangesfromtheFirstEdition
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Basic Algebraic Geometry 2 2nd ed. I.R.Shafarevich 世界图书出版公司 【速开发票，此书为单本而非一套，支持7天无理由退换】
Books 2 and 3 correspond to Chap. V-IX of the first edition. They study schemes and complex manifolds, two notions that generalise in different directions the varieties in projective space studied in Book 1. Introducing them leads also to new results in the theory of projective varieties. For example, it is within the framework of the theory of schemes and abstract varieties that we find the natural proof of the adjunction formula for the genus of a curve, which we have already stated and applied in Chap. IV, 2.3. The theory of complex analytic manifolds leads to the study of the topology of projective varieties over the field of complex numbers. For some questions it is only here that the natural and historical logic of the subject can be reasserted; for example, differential forms were constructed in order to be integrated, a process which only makes sense for varieties over the (mai or) complex fields. Changes from the First Edition
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Product Details 基本信息 ISBN-13 书号 9783642427268 Author 作者 Igor R. Shafarevich Format 版本 平装-胶订 Pages Number 页数 310页 Publisher 出版社 Springer Berlin Heidelberg Publication Date 出版日期 2015-08-23 Product Dimensions 商品尺寸 9.2 x 6.1 x 0.6 cm Shipping Weight 商品重量 504g Language 语种 英语 Book Contents 内容简介 Shafarevich’s Basic Algebraic Geometry has been a classic and universally used introduction? to the subject since its first appearance over 40 years ago. As the translator writes in a prefatory note, ``For all [advanced undergraduate and beginning graduate] students, and for the many specialists in other branches of math who need a liberal education in algebraic geometry, Shafarevich’s book is a must.’’ The third edition, in addition to some minor corrections, now offers a new treatment of the Riemann--Roch theorem for curves, including a proof from fi
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Basic Algebraic Geometry 2 2nd ed I.R.Shafar 【店主推荐，正版书放心购买，可开发票】
Books2and3correspondtoChap.V-IXofthefirstedition.Theystudyschemesandcomplexmanifolds-twonotionsthatgeneraliseindifferentdirectionsthevarietiesinprojectivespacestudiedinBook.Introducingthemleadsalsotonewresultsinthetheoryofprojectivevarieties.Forexample-itiswithintheframeworkofthetheoryofschemesandabstractvarietiesthatwefindthenaturalproofoftheadjunctionformulaforthegenusofacurve-whichwehealreadystatedandappliedinChap.IV-2.3.Thetheoryofcomplexanalyticmanifoldsleadstothestudyofthetopologyofprojectivevarietiesoverthefieldofcomplexnumbers.Forsomequestionsitisonlyherethatthenaturalandhistoricallogicofthesubjectcanbereasserted-forexample-differentialformswereconstructedinordertobeintegrated-aprocesswhichonlymakessenseforvarietiesoverthe(maior)complexfields.ChangesfromtheFirstEdition
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Product Details 基本信息 ISBN-13 书号 9783540082644 Author 作者 Shafarevich Format 版本 平装-胶订 Pages Number 页数 440页 Publisher 出版社 Springer Publication Date 出版日期 1990-03-23 Product Dimensions 商品尺寸 9.21 x 6.14 x 0.92 Shipping Weight 商品重量 1.40 Language 语种 其它（含多语）
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Basic Algebraic Geometry 2 2nd ed. I.R.Shafarevich 世界图书出版公司 【速开发票，此书为单本而非一套，支持7天无理由退换】
Books 2 and 3 correspond to Chap. V-IX of the first edition. They study schemes and complex manifolds, two notions that generalise in different directions the varieties in projective space studied in Book 1. Introducing them leads also to new results in the theory of projective varieties. For example, it is within the framework of the theory of schemes and abstract varieties that we find the natural proof of the adjunction formula for the genus of a curve, which we have already stated and applied in Chap. IV, 2.3. The theory of complex analytic manifolds leads to the study of the topology of projective varieties over the field of complex numbers. For some questions it is only here that the natural and historical logic of the subject can be reasserted; for example, differential forms were constructed in order to be integrated, a process which only makes sense for varieties over the (mai or) complex fields. Changes from the First Edition
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