Abstract
Extending previous results, we prove that for $$n \ge 5$$ all hypersurfaces of degree $$n+1$$ in $${{\mathbb {P}}}^{n+1}$$ with isolated ordinary double points are birational superrigid and K-stable, hence admit a weak Kähler–Einstein metric.
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More From: Rendiconti del Circolo Matematico di Palermo Series 2
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