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Given a time-series of datasets $( X ) _ {i=1} ^ {N}$, HM-OT learns a series of latent representations of each dataset $( Q _ {i} ) _ {i=1}^{N}$ and a series of latent Markov transition kernels $( \tilde{T}^{(i,i+1)} ) _ {i=1}^{N-1}$ for the clusters these representations map to. For single-cell transcriptomics, this jointly learns latent cell-states for all times $t$, and the transition matrix between these cell-states which is of least-action with respect to the optimal transport (OT) principle.
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Hidden Markov Optimal Transport: learning the sequence of latent cell-states and transitions in transcriptomic time-series.