Abstract:Using the Abban-Zhuang theory and the classification of three-dimensional log smooth log Fano pairs due to Maeda, we prove that threefold log Fano pairs (X, D) of Maeda type with reducible boundary D are K-unstable, with four exceptions. We also correct several inaccuracies in Maeda's classification.K-POLYSTABILITY OF 3-DIMENSIONAL LOG FANO PAIRS OF MAEDA TYPE 3
PreliminariesWe work over algebraically closed field of characteristic 0. For the standard definitions of the minimal model program (MMP for short) we… Show more
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