Results 11 to 20 of about 64 (64)
The Kodaira Problem for Kähler Spaces with Vanishing First Chern Class
Forum of Mathematics, Sigma, 2021 Let X be a normal compact Kähler space with klt singularities and torsion canonical bundle. We show that X admits arbitrarily small deformations that are projective varieties if its locally trivial deformation space is smooth.
Patrick Graf, Martin Schwald
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On the minimal model program for projective varieties with pseudo-effective tangent sheaf [PDF]
Épijournal de Géométrie Algébrique, 2023 In this paper, we develop a theory of pseudo-effective sheaves on normal projective varieties. As an application, by running the minimal model program, we show that projective klt varieties with pseudo-effective tangent sheaf can be decomposed into Fano ...
Shin-ichi Matsumura
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Nonsolidity of uniruled varieties
Forum of Mathematics, Sigma, 2023 We give conditions for a uniruled variety of dimension at least 2 to be nonsolid. This study provides further evidence to a conjecture by Abban and Okada on the solidity of Fano 3-folds.
Livia Campo, Tiago Duarte Guerreiro
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Honesty in Partial Logic [PDF]
, 1994 We propose an epistemic logic in which knowledge is fully introspective and implies truth, although truth need not imply epistemic possibility. The logic is presented in sequential format and is interpreted in a natural class of partial models, called ...
Elias Thijsse +8 more
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Abundance for varieties with many differential forms [PDF]
Épijournal de Géométrie Algébrique, 2018 We prove that the abundance conjecture holds on a variety $X$ with mild singularities if $X$ has many reflexive differential forms with coefficients in pluricanonical bundles, assuming the Minimal Model Program in lower dimensions.
Vladimir Lazić, Thomas Peternell
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On numerically effective log canonical divisors
International Journal of Mathematics and Mathematical Sciences, Volume 30, Issue 9, Page 521-531, 2002., 2002 Let (X, Δ) be a 4‐dimensional log variety which is proper over the field of complex numbers and with only divisorial log terminal singularities. The log canonical divisor KX + Δ is semiample, if it is numerically effective (NEF) and the Iitaka dimension κ(X, KX + Δ) is strictly positive.
Shigetaka Fukuda
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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
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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
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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
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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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