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Titlebook: An Invitation to Algebraic Geometry; Karen E. Smith,Lauri Kahanpää,William Traves Textbook 2000 Springer Science+Business Media New York 2

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发表于 2025-3-21 17:26:24 | 显示全部楼层 |阅读模式
期刊全称An Invitation to Algebraic Geometry
影响因子2023Karen E. Smith,Lauri Kahanpää,William Traves
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学科分类Universitext
图书封面Titlebook: An Invitation to Algebraic Geometry;  Karen E. Smith,Lauri Kahanpää,William Traves Textbook 2000 Springer Science+Business Media New York 2
影响因子The aim of this book is to describe the underlying principles of algebraic geometry, some of its important developments in the twentieth century, and some of the problems that occupy its practitioners today. It is intended for the working or the aspiring mathematician who is unfamiliar with algebraic geometry but wishes to gain an appreciation of its foundations and its goals with a minimum of prerequisites. Few algebraic prerequisites are presumed beyond a basic course in linear algebra.
Pindex Textbook 2000
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Die hormonale Therapie maligner Tumorendents of calculus. The definition generalizes the observation that the tangency of the .-axis to the parabola defined by . = .. can be detected by the fact that the polynomial function . (.) = .. has a “double root” at . = 0.
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Die endokrine Behandlung des Mammacarcinoms,ace ., we can ask a host of questions whose answers might help illuminate its geometry. What kinds of curves does the surface contain? Is it covered by rational curves, that is, curves birationally equivalent to ℙ.? If not, how many rational curves does it contain, and how do they intersect each oth
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,Störungen des visuellen Erkennens,compasses both cases. More than just a convenience, the notion of a quasi-projective variety will eventually allow us to think of an algebraic variety as an intrinsically defined geometric object, free from any particular embedding in affine or projective space.
发表于 2025-3-22 23:07:47 | 显示全部楼层
Die hormonale Therapie maligner Tumorendents of calculus. The definition generalizes the observation that the tangency of the .-axis to the parabola defined by . = .. can be detected by the fact that the polynomial function . (.) = .. has a “double root” at . = 0.
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发表于 2025-3-23 09:00:30 | 显示全部楼层
Quasi-Projective Varieties,compasses both cases. More than just a convenience, the notion of a quasi-projective variety will eventually allow us to think of an algebraic variety as an intrinsically defined geometric object, free from any particular embedding in affine or projective space.
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