Titlebook: Classification of Higher Dimensional Algebraic Varieties; Christopher D. Hacon,Sándor Kovács Textbook 2010 Birkh?user Basel 2010 Dimension

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Mawkish

Preliminariesadopt similar conventions for ?, ?, ? and ? and ≥ 0, ≤ 0, > 0 and < 0. We will write . ? 0 for any sufficiently big integerm . ∈ ? and 0 < ε ? 1 for any sufficiently small positive real number ε ∈ ?.. The . of . ∈ ? is ?.? = max{. ∈ ?|. ≤ .}. The . of . ∈ ? is ?.? = - ?-.? and the . of . ∈ if {.} =

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LARK

Log terminal models(X; Δ + C = S + A +B +C) be a ?-factorial dlt pair with S = ?Δ?, such that K. + Δ +C is nef over U and .+A/U) contains no non-klt centers of (X,Δ + C). Let Φ.: X. → X. be a sequence of flips and divisorial contractions over U for the (K. + Δ)-mmp over U with scaling of C.

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Enervate

Subvarieties of moduli spacese of these spaces. Moduli theory strives to understand how algebraic varieties deform and degenerate. When studying moduli spaces we are interested in the geometry of the moduli space that reflects the behavior of the families parameterized by the given moduli space. In other words, we are intereste

Enervate

蒸發(fā)

Researching Higher Education in Asiaadopt similar conventions for ?, ?, ? and ? and ≥ 0, ≤ 0, > 0 and < 0. We will write . ? 0 for any sufficiently big integerm . ∈ ? and 0 < ε ? 1 for any sufficiently small positive real number ε ∈ ?.. The . of . ∈ ? is ?.? = max{. ∈ ?|. ≤ .}. The . of . ∈ ? is ?.? = - ?-.? and the . of . ∈ if {.} = . - ?.?.

Congeal

Fibrillation

Researching Intercultural Learning(X; Δ + C = S + A +B +C) be a ?-factorial dlt pair with S = ?Δ?, such that K. + Δ +C is nef over U and .+A/U) contains no non-klt centers of (X,Δ + C). Let Φ.: X. → X. be a sequence of flips and divisorial contractions over U for the (K. + Δ)-mmp over U with scaling of C.