D. Popovici

most citedA Simple Proof of a Theorem by Uhlenbeck and Yau

1 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.CV2004★ 1 cited

$L^{2}$ Extension for Jets of Holomorphic Sections of a Hermitian Line Bundle

Dan Popovici

Let $(X, ω)$ be a weakly pseudoconvex Kähler manifold, $Y \subset X$ a closed submanifold defined by some holomorphic section of a vector bundle over $X,$ and $L$ a Hermitian line…

math.CV2003★ 1 cited

A Simple Proof of a Theorem by Uhlenbeck and Yau

Dan Popovici

A subbundle of a Hermitian vector bundle $(E, h)$ can be metrically and differentiably defined by the orthogonal projection onto this subbundle. A weakly holomorphic subbundle of a…

L2 Extension for Jets of Holomorphic Sections of a Hermitian Line Bundle

A Simple Proof of a Theorem by Uhlenbeck and Yau

$L^{2}$ Extension for Jets of Holomorphic Sections of a Hermitian Line Bundle