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math-ph2000
Finite action solutions of SO(2,1) Hitchin's equations
Marcos Jardim
We present a 1-parameter family of finite action solutions to the Hitchin's equations and explore some of its basic properties. For a fixed value of the parameter, the so…
math.AG2000
A Fourier-Mukai approach to spectral data for instantons
Marcos Jardim, Antony Maciocia
We study U(r) instantons on elliptic surfaces with a section and show that they are in one-one correspondence with spectral data consisting of a curve in the dual elliptic surface…
math.DG2000
Asymptotic behaviour and the moduli space of doubly-periodic instantons
Olivier Biquard, Marcos Jardim
We study doubly-periodic instantons, i.e. instantons on the product of a 1-dimensional complex torus T with a complex line C, with quadratic curvature decay. We determine the asymp…