https://neckpinch.com/authors/ye-won-luke-cho/New arXiv papers by Ye-Won Luke Cho, from Neckpinch Tue, 03 Nov 2026 08:41:12 GMT https://neckpinch.com/papers/2401.03935/arxiv:2401.03935Mon, 08 Jan 2024 00:00:00 GMTYe-Won Luke Cho, Young-Jun Choi — We prove the continuity of bounded solutions to complex Monge-Ampère equations on reduced, locally irreducible compact Kähler spaces. This in particular implies that any singular Kähler-Einstein potentials constructed in and are continuous. We also provide an affirmative answer to a conjecture in by showing that a resolution of any compact normal Kähler space satisfies the continuous approximation property. Finally, we settle the continuity of the potentials of the weak Kähler-Ricci flows on compact Kähler varieties with log terminal singularities.Ricci flowKähler–Ricci flowEinstein metricsSingularitiesKähler geometryKähler–Einstein & K-stabilityAnalytic minimal model program