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Table 2 Some numerical results of \(\varLambda _{1i}\), \(\varLambda _{2i}\), and \(\varGamma _{q}(\zeta _{i}+1)\) in Example 1 for \(q=\frac{1}{10}\)

From: On a system of fractional q-differential inclusions via sum of two multi-term functions on a time scale

n \(q =\frac{1}{10}\)
\(\varLambda _{11}\) \(\varLambda _{21}\) \(\varGamma _{q}(\zeta _{1}+1)\) \(\varLambda _{12}\) \(\varLambda _{22}\) \(\varGamma _{q}(\zeta _{2}+1)\) \(\varLambda _{13}\) \(\varLambda _{23}\) \(\varGamma _{q}(\zeta _{3} + 1)\)
1 2.5726 3.9393 0.9748 2.5202 3.897 0.9729 2.5109 3.8857 0.9761
2 2.5741 3.9444 0.9743 2.5221 3.9026 0.9723 2.5129 3.8913 0.9753
3 2.5743 3.9449 0.9743 2.5222 3.9032 0.9722 2.513 3.8919 0.9752
4 2.5743 3.945 0.9743 2.5223 3.9032 0.9722 2.5131 3.892 0.9752
5 2.5743 3.945 0.9743 2.5223 3.9032 0.9722 2.5131 3.892 0.9752
6 2.5743 3.945 0.9743 2.5223 3.9032 0.9722 2.5131 3.892 0.9752
7 2.5743 3.945 0.9743 2.5223 3.9032 0.9722 2.5131 3.892 0.9752