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For a given ordering of taxa, each posterior tree provides ages according to its topology.
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This paper describes an efficient algorithm to search for a linear periodic controller, of a given order and period, that stabilizes a set of linear time-invariant systems.
It is significantly more accurate than FMM for a given order of expansion.
The results demonstrate that the shell models obtained from the BTD using non-polynomial terms can improve the accuracy obtained from Maclaurin expansion for a given order of expansion of a displacement field.
For a given order of Taylor approximation, the treecode CPU time scales as O(NlogN) and the memory usage scales as O(N), where N is the number of particles.
The term non-uniqueness is used here in the sense that various homogenisation strategies may lead to distinct governing equations that usually, for a given order of the governing equation, approximate the original problem with the same asymptotic accuracy.
Then, after adding each stream for a given order, the total length of stream of each order (Lu) is calculated.
Specifically, we use a maximum lag length of five and estimate all parameters for a given order.
After adding stream length of each stream for a given order (u), total stream length (Lu) of each order was computed.
Once convergence was reached for a given order, it was increased by 1 using an initial value of 0 for the appended coefficients.
In Section II-C, we have shown that for a given order K, the minimum error power ρ K and the corresponding coefficient set A K can be computed for the prediction.
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