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Theory and Modern Applications

Table 4 Maximum absolute errors of Example 3

From: Two shifted Jacobi-Gauss collocation schemes for solving two-dimensional variable-order fractional Rayleigh-Stokes problem

N

\(\boldsymbol{\theta_{1}=\vartheta_{1}=0}\)

\(\boldsymbol{\theta_{2}=\vartheta_{2}=0}\)

\(\boldsymbol{\theta_{3}=\vartheta_{3}=0}\)

\(\boldsymbol{\theta _{1}=\vartheta_{1}=-1/2}\)

\(\boldsymbol{\theta_{2}=\vartheta_{2}=1/2}\)

\(\boldsymbol{\theta_{3}=\vartheta_{3}=1/2}\)

\(\boldsymbol{\theta_{1}=\vartheta_{1}=-1/2}\)

\(\boldsymbol{\theta _{2}=\vartheta_{2}=-1/2}\)

\(\boldsymbol{\theta _{3}=\vartheta_{3}=-1/2}\)

\(\boldsymbol{\theta _{1}=\vartheta_{1}=-1/2}\)

\(\boldsymbol{\theta_{2}=\vartheta_{2}=0}\)

\(\boldsymbol{\theta_{3}=\vartheta_{3}=0}\)

4

1.022 × 10−3

1.951 × 10−3

8.773 × 10−4

1.022 × 10−3

6

3.934 × 10−6

1.469 × 10−6

8.563 × 10−7

1.184 × 10−6

8

2.010 × 10−9

2.754 × 10−9

1.180 × 10−9

2.010 × 10−9

10

1.946 × 10−12

2.901 × 10−12

1.034 × 10−12

2.103 × 10−12