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This is not currently implemented in FPP, but I think it would be nice
It is entirely dependent on if the tracking code can give us a stochastic matrix as a function of parameters ( tpsa) instead of scalars, which I think in Julia should be doable if we write the tracking code properly.
Equilibrium moments calculation we would have to:
Go to parameter-dependent fixed point to all orders (obtained from factorization of normal form transformation)
At the (fully-nonlinear) fixed point get linear normalizing matrix
Same calculation as before
The text was updated successfully, but these errors were encountered:
This is not currently implemented in FPP, but I think it would be nice
It is entirely dependent on if the tracking code can give us a stochastic matrix as a function of parameters ( tpsa) instead of scalars, which I think in Julia should be doable if we write the tracking code properly.
Equilibrium moments calculation we would have to:
The text was updated successfully, but these errors were encountered: