On degenerate Monge-Ampere equations over closed Kahler manifolds

From MaRDI portal
Publication:3413401

DOI10.1155/IMRN/2006/63640zbMath1112.32021arXivmath/0603465OpenAlexW2006407212MaRDI QIDQ3413401

Zhou Zhang

Publication date: 4 January 2007

Published in: International Mathematics Research Notices (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0603465




Related Items (28)

A modified Kähler-Ricci flowBounding diameter of conical Kähler metricConnecting toric manifolds by conical Kähler-Einstein metricsA viscosity approach to degenerate complex Monge-Ampère equationsDirichlet problem for complex Monge–Ampère equation near an isolated KLT singularityMetric flips with Calabi ansatzDiameter estimates for long-time solutions of the Kähler-Ricci flowContracting exceptional divisors by the Kähler-Ricci flowGeometric estimates for complex Monge-Ampère equationsUniqueness of tangent cone of Kähler-Einstein metrics on singular varieties with crepant singularitiesKähler-Einstein metrics near an isolated log-canonical singularityScalar curvature behavior for finite-time singularity of Kähler-Ricci flowOn the weak Kähler-Ricci flowNotes on Kähler-Ricci FlowThe Kähler-Ricci flow through singularitiesViscosity solutions to degenerate complex monge-ampère equationsA \(\mathcal{C}^{2, \alpha}\) estimate of the complex Monge-Ampère equationSome progresses on Kähler-Ricci flowThe complex Monge-Ampère equation on compact Kähler manifoldsKähler-Ricci flow with degenerate initial classOn a conjecture of Candelas and de la OssaOn the convergence of a modified Kähler-Ricci flowOn stability and continuity of bounded solutions of degenerate complex Monge-Ampère equations over compact Kähler manifoldsSingular Kähler-Einstein metrics\(\mathrm{klt}\) varieties with trivial canonical class: holonomy, differential forms, and fundamental groupsThe Kähler-Ricci flow, holomorphic vector fields and Fano bundlesLocal noncollapsing for complex Monge-Ampère equationsCanonical measures and Kähler-Ricci flow




This page was built for publication: On degenerate Monge-Ampere equations over closed Kahler manifolds