Abstract
We develop an iterative method for finding solutions
to the hermitian Yang-Mills equation on stable holomorphic vector
bundles, following ideas recently developed by Donaldson.
As illustrations, we construct numerically the hermitian Einstein metrics
on the tangent bundle and a rank three vector bundle on
2. In addition, we find a hermitian Yang-Mills connection
on a stable rank three vector bundle on the Fermat quintic.
Export citation and abstract BibTeX RIS