Geometric Quantization of the moduli space of the vortex equations on a Riemann surface

Abstract

In this note we quantize the usual symplectic (Kähler) form on the vortex moduli space by modifying the Quillen metric of the Quillen determinant line bundle.

The contents of this note is contained in a published paper: Dey, R: Erratum: Geometric prequantization of the moduli space of the vortex equations on a Riemann surface" Journal of Mathematical Phys. 50, 119901 (2009)

References in corpus (2)

• Geometric quantization of the moduli space of the Self-duality equations on a Riemann surface
• Holomorphic Quillen determinant line bundles on integral compact Kahler manifolds

Cited by in corpus (1)

• Geometric quantization of the moduli space of the Self-duality equations on a Riemann surface