Energy-minimizing mappings of rank-1 symmetric spaces
Abstract: We will prove sharp lower bounds for energy
functionals of mappings of real, complex and quaternionic projective
spaces to Riemannian manifolds, and we will characterize the mappings
which minimize energy in these results. This leads to strong
characterizations of many energy-minimizing mappings of Kahler
manifolds biholomorphic to complex projective space.