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Different from the method of order reduction used in [37] for the fractional sub-diffusion equations on a space half-infinite domain, the presented difference scheme, which is more simple than that in the previous work, is developed using the direct discretization method, i.e. the approximate method of considering the governing equations at mesh points directly.
Furthermore, we observe that, as expected, the lowest error we can achieve for a given time discretization is only dependent on the number of advection steps that have to be made in order to reach that tolerance (thus the method of order six is clearly the preferred choice in this case).
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This has given rise to the method of Ordered Subsets EM (OS-EM) and the Simultaneous Algebraic Reconstruction Technique (SART).
It can be obtained from the optimization results that, when considering the regional wind and PV power outputs, the method of ordered charging in this paper can effectively optimize the peak-valley difference.
Numerical results show that the conservative nature of the methods allows a robust representation of discontinuities and sharp gradients; the results also demonstrate the expected convergence rates for the methods of orders three, four, and five for smooth problems.
The method of higher-order statistical theoretical analysis is used to obtain the statistical properties of the gyroscope random signal.
Using the method of quasi-order defined as above, some oriented graphs from a given class which have the maximal or minimal skew energy have been further characterized.
The overall convergence rate of the method is of order q.
By means of the Runge-Kutta method of order 4 in the MATLAB environment, we obtain the Lyapunov exponents for the case of (a=10), (b=8/3), (c=28), and (d=10) with the initial condition (x 0)=(1+j,1+j,2,3)); see Figure 2.
The pellet fractions were analyzed by the method of Burton, in order to evaluate DNA concentration.
However, it is important to standardise the method of collection in order to obtain significant results.
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