Results 21 to 30 of about 841 (78)
On the B-Semiampleness Conjecture [PDF]
Épijournal de Géométrie Algébrique, 2019 The B-Semiampleness Conjecture of Prokhorov and Shokurov predicts that the moduli part in a canonical bundle formula is semiample on a birational modification. We prove that the restriction of the moduli part to any sufficiently high divisorial valuation
Enrica Floris, Vladimir Lazić
doaj +1 more source
Fano-Mori contractions of high length on projective varieties with terminal singularities
, 2013 Let X be a projective variety with terminal singularities and let L be an ample Cartier divisor on X. We prove that if f is a birational contraction associated to an extremal ray $ R \subset \bar {NE(X)}$ such that R.(K_X+(n-2)L)
Andreatta, Marco, Tasin, Luca
core +1 more source
A remark on Kov\'acs' vanishing theorem
, 2012 We give an alternative proof of Kov\'acs' vanishing theorem. Our proof is based on the standard arguments of the minimal model theory. We do not need the notion of Du Bois pairs.
Fujino, Osamu
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Veterinary Dermatology, Volume 36, Issue 4, Page 453-461, August 2025.Background – Canine atopic dermatitis (cAD) is a chronic, inflammatory, multifactorial and pruritic disease. The presence of skin barrier impairment (e.g. filaggrin alterations), along with abnormal immune responses, can negatively impact cutaneous barrier function.
Wendie Roldan Villalobos +5 more
wiley +1 more source
Veterinary Dermatology, Volume 35, Issue 6, Page 652-661, December 2024.Background – Mycophenolate is an immunomodulating agent successfully used for the treatment of moderate‐to‐severe atopic dermatitis (AD) in people. Mycophenolate is an effective steroid‐sparing treatment option for use in dogs with inflammatory skin diseases.
Michael Klotsman +5 more
wiley +1 more source
Minimal Model Program for Normal Pairs along log Canonical Locus
Forum of Mathematics, SigmaLet $(X,\Delta )$ be a normal pair with a projective morphism $X \to Z$ and let A be a relatively ample $\mathbb {R}$ -divisor on X. We prove the termination of some minimal model program on $(X,\Delta +A)/Z$ and the abundance ...
Kenta Hashizume
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Complements and coregularity of Fano varieties
Forum of Mathematics, SigmaWe study the relation between the coregularity, the index of log Calabi–Yau pairs and the complements of Fano varieties. We show that the index of a log Calabi–Yau pair $(X,B)$ of coregularity $1$ is at most $120\lambda ^2$ , where
Fernando Figueroa +3 more
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IGUSA’S CONJECTURE FOR EXPONENTIAL SUMS: OPTIMAL ESTIMATES FOR NONRATIONAL SINGULARITIES
Forum of Mathematics, Pi, 2019 We prove an upper bound on the log canonical threshold of a hypersurface that satisfies a certain power condition and use it to prove several generalizations of Igusa’s conjecture on exponential sums, with the log canonical threshold in the exponent of ...
RAF CLUCKERS +2 more
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Boundedness of slc degenerations of polarized log Calabi–Yau pairs
Forum of Mathematics, SigmaGiven a family of pairs over a smooth curve whose general fiber is a log Calabi–Yau pair in a fixed bounded family, suppose there exists a divisor on the family whose restriction on a general fiber is ample with bounded volume.
Junpeng Jiao
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Simultaneous minimal model of homogeneous toric deformation [PDF]
, 1996 For a flat family of Du Val singularities, we can take a simultaneous resolution after finite base change. It is an interesting problem to consider this analogy for a flat family of higher dimensional canonical singularities. In this note, we consider an
Matsushita, D.
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