Advances in Continuous and Discrete Models

Theory and Modern Applications

Table 2 Some numerical results for \({}_{2}A_{1}\) and \({}_{2}A_{2}\) in Example 1 for \(q=\frac{1}{10}, \frac{1}{2}, \frac{6}{7}\)

From: On a fractional q-differential inclusion on a time scale via endpoints and numerical calculations

	\(q =\frac{1}{10}\)		\(q =\frac{1}{2}\)		\(q =\frac{6}{7}\)
n	\({}_{2}A_{1}\)	\({}_{2}A_{2}\)	\({}_{2}A_{1}\)	\({}_{2}A_{2}\)	\({}_{2}A_{1}\)	\({}_{2}A_{2}\)
1	0.4111	0.4262	0.3941	0.4076	0.3713	0.3916
2	0.4109	0.426	0.397	0.4097	0.3663	0.3836
3	0.4109	0.426	0.3988	0.4112	0.3674	0.383
⋮	⋮	⋮	⋮	⋮	⋮	⋮
8	0.4109	0.426	0.4007	0.4127	0.3827	0.3951
9	0.4109	0.426	0.426	0.4128	0.3851	0.3972
10	0.4109	0.426	0.4007	0.4128	0.3871	0.3991
11	0.4109	0.426	0.4007	0.4128	0.389	0.4008
⋮	⋮	⋮	⋮	⋮	⋮	⋮
43	0.4109	0.426	0.4007	0.4128	0.4	0.411
44	0.4109	0.426	0.4007	0.4128	0.4001	0.411
45	0.4109	0.426	0.4007	0.4128	0.4001	0.4111
46	0.4109	0.426	0.4007	0.4128	0.4001	0.4111
47	0.4109	0.426	0.4007	0.4128	0.4001	0.4111

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