For any approximating integrand satisfying a concavity and finite-vortex-energy condition, the renormalised energy of planar maps into a manifold is the same universal quantity.
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Universality of renormalisable mappings in two dimensions: the case of polar convex integrands
For any approximating integrand satisfying a concavity and finite-vortex-energy condition, the renormalised energy of planar maps into a manifold is the same universal quantity.