Chinh Lu

Professor

Université d'Angers

France

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Professor Chinh Lu is a faculty member at Université Angers Faculté des Sciences in France. His research primarily focuses on complex Monge–Ampère equations, geodesic connectivity, and the study of Bott–Chern classes. He has contributed significantly to the understanding of degenerate complex Hessian equations and quasi-plurisubharmonic envelopes, particularly in relation to Kähler manifolds and Hermitian metrics.

Chinh Lu

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Articles (19)

On uniqueness of solutions to complex Monge–Ampère mean field equations

Volumes of Bott–Chern Classes

Geodesic connectivity and rooftop envelopes in the Cegrell classes

Degenerate complex Hessian equations on compact Hermitian manifolds

Quasi-plurisubharmonic envelopes 1: uniform estimates on Kähler manifolds

Kiselman minimum principle and rooftop envelopes in complex Hessian equations

Quasi-plurisubharmonic envelopes 3: Solving Monge–Ampère equations on hermitian manifolds

Plurisigned hermitian metrics

Quasi-plurisubharmonic envelopes 2: Bounds on Monge–Ampère volumes

Geodesic Distance and Monge—Ampère Measures on Contact Sets

Complex Hessian equations with prescribed singularity on compact Kähler manifolds

Log-concavity of volume and complex Monge-Ampère equations with prescribed singularity

The metric geometry of singularity types

Finite entropy vs finite energy

$L^p$ metric geometry of big and nef cohomology classes

Pluripotential Kähler-Ricci flows

Geodesic stability, the space of rays and uniform convexity in Mabuchi geometry

Regularity of weak minimizers of the K-energy and applications to properness and K-stability

Quantization in Geometric Pluripotential Theory

Collaborators (1)

Tamas Darvas

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