Advances in Continuous and Discrete Models

Theory and Modern Applications

Table 8 Some numerical results of \(\varLambda _{i}\) in Example 2 for \(q= \frac{1}{2}\)

From: An increasing variables singular system of fractional q-differential equations via numerical calculations

n	\(q =\frac{1}{2}\)
n	\(\varLambda _{1}\)	\(\varLambda _{2}\)	\(\varLambda _{3}\)	\(\varLambda _{4}\)	\(\varLambda _{5}\)
1	2.4734	3.3933	3.0493	0.6763	1.3697
2	2.7790	3.8511	3.6053	0.7758	1.7202
3	2.9305	4.0847	3.8985	0.8287	1.9145
⋮	⋮	⋮	⋮	⋮	⋮
13	3.0810	4.3213	4.202	0.8836	2.1219
14	3.0811	4.3214	4.2022	0.8837	2.122
15	3.0811	4.3215	4.2023	0.8837	2.1221
16	3.0811	4.3215	4.2023	0.8837	2.1221
17	3.0811	4.3215	4.2023	0.8837	2.1221
18	3.0812	4.3215	4.2023	0.8837	2.1221
19	3.0812	4.3215	4.2023	0.8837	2.1221
20	3.0812	4.3215	4.2023	0.8837	2.1222
21	3.0812	4.3215	4.2023	0.8837	2.1222
22	3.0812	4.3215	4.2023	0.8837	2.1222

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