Apply UOT coupling as a barycentric map (dense, vector signal)
Source:R/RcppExports.R
uot_apply_map_dense_vec_cpp.RdComputes \(\hat s_j = (\sum_i \pi_{ij} s_i) / (\pi_{2,j} + \delta)\) without materializing \(\pi\), using translation-invariant potentials.
Arguments
- cost
Dense cost matrix (n x m).
- alpha
Source masses (length n).
- beta
Target masses (length m).
- fbar
Translation-invariant source potential (length n).
- gbar
Translation-invariant target potential (length m).
- epsilon
Entropic regularization parameter (> 0).
- signal
Source signal vector (length n).
- delta
Stabilizer added to the denominator.