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Creators/Authors contains: "Tsakanikas, Nikolaos"

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  1. ; (, Mathematische Zeitschrift)
    Abstract Given an NQC log canonical generalized pair$$(X,B+M)$$ ( X , B + M ) whose underlying varietyXis not necessarily$$\mathbb {Q}$$ Q -factorial, we show that one may run a$$(K_X+B+M)$$ ( K X + B + M ) -MMP with scaling of an ample divisor which terminates, provided that$$(X,B+M)$$ ( X , B + M ) has a minimal model in a weaker sense or that$$K_X+B+M$$ K X + B + M is not pseudo-effective. We also prove the existence of minimal models of pseudo-effective NQC log canonical generalized pairs under various additional assumptions, for instance when the boundary contains an ample divisor. 
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