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We prove that the numerical methods for a spatial Riesz fractional reaction dispersion equation are both unconditionally stable and convergent, and the orders of convergence are O τ2+h6) and O τ2+h8), in which τ and h are spatial and temporal step sizes, respectively.
Error analysis shows high orders of convergence.
Firstly, we investigate the orders of convergence concerning h.
In the following test, we will verify these orders of convergence.
Next, we analyze the orders of convergence with respect to k.
Results show high orders of convergence for the scalar flux on angular refinement.
Similar(32)
The Picard process does not converge while the decreasing order of convergence rate of other iterative processes is Agarwal et al., Noor, Mann, S and Ishikawa processes.
Table 1 Order of convergence Problem no.
What is the order of convergence?
The new results confirm theoretical order of convergence.
The order of convergence is almost one for each m.
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