We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.
We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.
Let 
$(X,B)$ be a projective log canonical pair such that 
$B$ is a 
$\mathbb{Q}$-divisor, and that there is a surjective morphism 
$f: X\to Z$ onto a normal variety 
$Z$ satisfying 
$K_X+B\sim _{\mathbb{Q}} f^*M$ for some big 
$\mathbb{Q}$-divisor 
$M$, and the augmented base locus 
${\mathbf{B}}_+(M)$ does not contain the image of any log canonical centre of 
$(X,B)$. We will show that 
$(X,B)$ has a good log minimal model. An interesting special case is when 
$f$ is the identity morphism.
