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These analyses are generally complicated for estimation of parameters in interaction and requires to use more sophisticated numerical modelling.
However, the approach presented in [6] suffers from an increased implementation complexity compared to conventional OQAM since it requires to use two poly-phase networks (PPNs).
It relies on an analytical solution of the non-linear Patlak's equation that requires to use an IF as a sum of exponentially decreasing functions and up to three functions may usually describe the 18F-FDG IF [16, 17].
This requires to use the space of probabilities (varrho ) on a given domain, and to endow it with a non-linear metric structure, derived from the theory of optimal transport.
Even though the proposed method requires to use the same BCH-based scheme (for 0.17 and 0.2 bpc), the efficiency of data hiding is still high because the proposed two-scheme embedding has a lower ratio k1k2 compared to the original BCH-based scheme.
It must be stressed that this approach requires to use at least one channel per instrument, so the number of channels must be equal or higher than the number of sources, I≥J, i.e., the problem must be determined or over-determined.
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