  Using techniques of supersymmetric gauge theories, we present the Ricci-flat
metrics on non-compact Kahler manifolds whose conical singularity is repaired
by the Hermitian symmetric space. These manifolds can be identified as the
complex line bundles over the Hermitian symmetric spaces. Each of the metrics
contains a resolution parameter which controls the size of these base
manifolds, and the conical singularity appears when the parameter vanishes.
