Titlebook: Commutative Algebra; with a View Toward A David Eisenbud Textbook 1995 Springer Science+Business Media New York 1995 Algebraic Geometry.alg

被诅咒的人

https://doi.org/10.1057/9780230373136forth. The commutative algebra of codimension one is correspondingly rich. In this chapter we digress from the presentation of dimension theory and use the results of Chapters 9 and 10 to analyze some codimension-1 phenomena. In particular, we shall study “invertible” modules; give a criterion for a

lattice

裤子

Studies in Soviet History and Society, how do the “fibers” . ⊗. .(.) vary as we vary the prime . of .? If . is flat over ., then as we have seen, there is some sense in which the fibers vary continuously. The main result below, Grothendieck’s generic freeness lemma, a consequence of the Noether normalization theorem, implies that if .

含糊其辞

Graduate Texts in Mathematicshttp://image.papertrans.cn/c/image/230751.jpg

可以任性

Wesley T. Huntress Jr.,Mikhail Ya. MarovIt has seemed to me for a long time that commutative algebra is best practiced with knowledge of the geometric ideas that played a great role in its formation: in short, with a view toward algebraic geometry.

QUAIL

Wesley T. Huntress Jr.,Mikhail Ya. MarovFor the sake of establishing a common language, this chapter introduces some notation and elementary definitions such as would appear in many undergraduate algebra courses.

强制令

步兵

Studies in Soviet History and SocietyWe shall work throughout this chapter with a polynomial ring . = .[., …, .] over a field .. The elements of . will be called .. All .-modules mentioned will be assumed finitely generated.

Forage饲料

IntroductionIt has seemed to me for a long time that commutative algebra is best practiced with knowledge of the geometric ideas that played a great role in its formation: in short, with a view toward algebraic geometry.

灿烂