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The typical convergence rate of the method is (O ( frac{1}{m} )) as shown in the numerical results.
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The solution, obtained by a row reduction method, demonstrated the typical accuracy and convergence rate of the cubed-sphere spectral element method.
Numerical results show that the convergence rate is of orderh3 hbeing the typical element size), even for high-frequency analysis, indicating that this is a true third-order method.
Boundary effects can be seen on the smaller tree, where the convergence rate is slightly faster than that of a typical Monte-Carlo integration observed here for a larger tree.
Six typical Rössler systems are studied, and explicit formulas are derived for estimating the convergence rate of these systems.
Asymptotic performance versus convergence rate.
On the Convergence Rate of Good-Turing Estimators.
(Figure) Constant convergence rate when training a real model (LSTM).
(Figure) Constant convergence rate on a toy non-convex objective.
Convergence rate and asymptotic distribution are obtained.
Moreover, the exponential convergence rate is estimated.
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