PAPER / ARXIV:2609.06180
Mahmoud Abdelgalil , Tryphon T. Georgiou
RESUMO
We show that on a compact, connected, Riemannian manifold without boundary, every isotopic to the identity diffeomorphism can be written as a finite composition of optimal mass transport maps. This result represents a non-linear infinite dimensional generalization of Ballantine's factorization results.
NO MESMO MAPA