Titlebook: Introduction to the Mori Program; Kenji Matsuki Textbook 2002 Springer Science+Business Media New York 2002 Dimension.Grad.algebra.algebra

Cacophonous

污點(diǎn)

Herd-Immunity

Microgram

美麗的寫(xiě)

Cone Theorem, the same cohomological arguments developed for the proofs of the base point freeness theorem and the non-vanishing theorem of the previous chapter. We note that our point of view for discussing the behavior of divisors following Kawamata—Reid—Shokurov—Kollar is “dual” to the original approach of Mo

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Habituate

Cone Theorem Revisited,method of .” to produce rational curves of some bounded degree (with respect to an ample divisor or to the canonical divisor). This method leads to the result of Miyaoka—Mori [1] claiming the . of Mori fiber spaces, yielding the generalization by Kawamata [13] claiming that (every irreducible compon

蝕刻術(shù)

Optometrist

Birational Relation among Minimal Models,n dimension 2 in a fixed birational equivalence class is unique. This is no longer true in dimension 3 or higher, i.e., there may exist many minimal models in general even in a fixed birational equivalence class, and here arises a need to study the birational relation among them.

彈藥

Birational Relation Among Mori Fiber Spaces,i [1], which gives an algorithm for factoring a given birational map between Mori fiber spaces into a sequence of certain elementary transformations called “..” While it is a higher-dimensional analogue of the Castelnuovo—Noether theorem (cf. Theorem 1-8-8), its true meaning becomes clearer in the f