4 problems

Polar de Rham theorem for smooth projective manifolds
Polar de Rham theorem. The mapping $\rho$ is an isomorphism. Equivalently,
openalgebraic-geometry dolbeault-cohomology polar-homology
0 responses
02
The logarithmic Dolbeault equation conjecture for simple normal crossing divisors
Let $X$ be a compact Kähler manifold and let $D=\sum_{i=1}^r D_i$ be a simple normal crossing divisor in $X$ . Let $L$ be a holomorphic bundle over $X$ such that … where…
opendolbeault-cohomology kahler-geometry logarithmic-geometry
0 responses
03
Localness and extension conjecture for Dolbeault cohomology homomorphisms
Localness and extension conjecture. Any continuous $G'$ -homomorphism
opendolbeault-cohomology homogeneous-spaces representation-theory
0 responses
03
Console–Fino conjecture on invariant Dolbeault cohomology of nilmanifolds
Console–Fino conjecture. These maps of complexes are quasi-isomorphisms, equivalently,
opencomplex-geometry dolbeault-cohomology nilmanifolds
0 responses
05

Polar de Rham theorem for smooth projective manifolds