The Dirichlet energy of Sobolev maps from Finsler to Riemannian manifolds is studied. In particular, the relaxed energy and its implications for maps with values in the 2-sphere are discussed. In dimension two, the least local energy cost of a degree-one bubble is computed.
On the relaxed Dirichlet energy of maps from Finsler manifolds / Mucci, D., Nicolodi, L.. - (2026), pp. 1-20.
On the relaxed Dirichlet energy of maps from Finsler manifolds
Domenico Mucci;Lorenzo Nicolodi
2026-01-01
Abstract
The Dirichlet energy of Sobolev maps from Finsler to Riemannian manifolds is studied. In particular, the relaxed energy and its implications for maps with values in the 2-sphere are discussed. In dimension two, the least local energy cost of a degree-one bubble is computed.File in questo prodotto:
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