q-Completeness of Subsets in Complex Projective Space.
Quasi-isometric vector bundles and bounded factorization of holomorphic matrices
We give a sufficient condition for a hermitian holomorphic vector bundle over the disk to be quasi-isometric to the trivial bundle. One consequence is a version of Cartan's lemma on the factorization of matrices with uniform bounds.
Quaternionic analysis on Riemann surfaces and differential geometry.
Quillen metrics and higher analytic torsion forms.