… Let X be a complex quasi-projective variety of dimension n and let D be a Q-divisor on X
such that the pair (X,D) is log canonical. Let π : X → X be a log resolution with π-exceptional set …

… i for weighted variables yj with degyj D j, then we will use the shorthand notation … D on U,
and any point x 2 U, we need to show that m D is Cartier at x. Consider the pullback eD WD D, …

… trivial canonical divisor established by Greb, Kebekus, and … paper, in particular Proposition
D and Theorem E, Höring … Xreg/ D f1g might seem like a good condition, but even in the …

… of D, we can assume without loss of generality that D is Cartier, and thus linearly equivalent
to the difference of two ample Cartier divisors, D … to prove numerical triviality of D, it suffices to …

Aim On 2 March 2020, Tunisia has reported the first confirmed case of COVID-19. Since then,
the disease has affected about 700 persons in the country. The purpose of our study was …

… if |$\alpha \cdot D \geq 0$| for any effective Cartier divisor |$D$|⁠. The set … D$| defines a
numerical class |$[D] \in N^1(X)_{\mathbb {Q}} \subset N^1(X)_{\mathbb {R}}$|⁠. We say that “|$D…

Given a normal variety Z, a p-form σ defined on the smooth locus of Z and a resolution of
singularities , we study the problem of extending the pull-back π*(σ) over the π-exceptional set . …

… Given any divisor D or any sheaf E whose determinant is Q-Cartier, we write the appropriate
… Assume we are given a projective klt pair (X,D) and a reflexive sheaf E there. Applying …

… We say that D is a proper polyhedral divisor or a p-divisor if locpDq is semi-ample for any
m P σ_, and Dpmq is big for m in the relative interior of σ_. Note that this condition holds …

… that for any k ≥ k0 and any smooth divisor D ∈ |kH1| with (grµE)|D torsionfree one has that
E|D is (semi)stable with respect to (H2|D, ..., Hn−1|D). Here grµE denotes the graded sheaf …