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The following sections describe the state representation used in the MCS algorithms as well as each stage of the MCS algorithm used in this study (sampling, classification, and determining convergence).
They highlighted the difficulties with determining convergence and the time-consuming model optimization process using MCMC Bayesian estimation.
They can be extended to more things such as Power Series, Taylor Series and much more, it is very useful to understand these tests as there really is no other simple way of determining convergence.
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The Neumann method was used to determine convergence.
In order to determine convergence, variance (σ 2) and standard deviation of the F value are calculated as defined in (11)–(11).
In order to evaluate system level performance using MCS, some measure must be calculated in order to determine convergence of the algorithm.
A series of simulations validates the method׳s ability to resolve coherence and phase angle relationships between partially coherent sources, as well as determines convergence criteria for deconvolution analysis.
According to the process defined in Fig. 1, the MCS algorithm will use the state representation to repeatedly sample the state space, classify each sampled state, and then determine convergence based on these details.
In boundary layer flows, the greatest error is associated with the wall gradients f η ( ξ, 0 ), θ η ( ξ, 0 ), and ϕ η ( ξ, 0 ), and hence these are used to determine convergence.
To determine convergence, we constructed cumulative posterior probability plots for each clade using the cumulative and compare function in AWTY [38].
The expression for, which determines convergence stability, is consistent with earlier results from inclusive fitness theory.
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