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We give an alternative proof of a recent result by B.~Pasquier stating that for a generalized flag variety $X=G/P$ and an effective $\QQ$-divisor $D$ stable with respect to a Borel subgroup the pair~\mbox{$(X,D)$} is Kawamata log terminal if and only if~\mbox{$\lfloor D\rfloor=0$}.
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참고문헌 (7)
참고문헌 신청
M. Brion / 1997 / Algebraic groups and Lie groups / Cambridge Univ. Press :21~34
M. Brion / 2005 / Topics in cohomological studies of algebraic varieties, Trends Math. / Birkhäuser :33~85
I. A. Chel'tsov / 2008 / Log-canonical thresholds for nonsingular Fano three-folds / Uspekhi Mat. Nauk 63(5):73~180
J.-M. Hwang / 2006 / Log canonical thresholds of divisors on Grassmannians / Math. Ann 334(2):413~418
J.-M. Hwang / 2007 / Log canonical thresholds of divisors on Fano manifolds of Picard number 1 / Compos. Math 143(1):89~94
M. Brion / 2005 / Topics in cohomological studies of algebraic varieties, Trends Math. / Birkhäuser :33~85
I. A. Chel'tsov / 2008 / Log-canonical thresholds for nonsingular Fano three-folds / Uspekhi Mat. Nauk 63(5):73~180
J.-M. Hwang / 2006 / Log canonical thresholds of divisors on Grassmannians / Math. Ann 334(2):413~418
J.-M. Hwang / 2007 / Log canonical thresholds of divisors on Fano manifolds of Picard number 1 / Compos. Math 143(1):89~94
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