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A good compromise between speed and ease of implementation have been proposed in [23] and is known as the multiplicative updates algorithm.
Some work has been done showing that when using a specific no-regret algorithm, the well-known multiplicative updates algorithm, convergence of actual plays to equilibria can be shown and better quality of outcomes in terms of the price of anarchy can be reached for atomic congestion games and load balancing games.
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The numerical aspects, such as the stress updating algorithm and the algorithmic consistent tangent moduli, are also discussed in details.
This implies that the relative benefit of using the RHS-updating algorithm compared to the residual updating algorithm is not affected by the number of SNPs included.
The effect of noise on the updating algorithm is studied.
Algorithm 1: Service list generation and updating algorithm.
The parameter update algorithm is given as follows.
The subcells' constitutive models are nested through a numerical stress-update algorithm.
This updated algorithm produces global stability phase space diagrams in periodically forced differential systems.
Now, the improvement of star identification is mainly through updating algorithm.
Next, a frequency-based sensitivity-updating algorithm is applied to identify the model.
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