Skip to main content

Table 5 Some numerical results of \(\varLambda_{2}\) in Example 2 for \(q \in \{ \frac{1}{8}, \frac{1}{5}, \frac{1}{2}, \frac{3}{4}, \frac{8}{9} \}\) which is given by Algorithm 5

From: Existence of solutions for equations and inclusions of multiterm fractional q-integro-differential with nonseparated and initial boundary conditions

n

\(\frac{1}{8}\)

\(\frac{1}{5}\)

\(\frac{1}{2}\)

\(\frac{3}{4}\)

\(\frac{8}{9}\)

1

15.383428

11.848048

3.825547

0.882238

0.148607

2

15.398612

11.900941

4.164294

1.159149

0.222799

3

15.400510

11.911531

4.340431

1.400094

0.304966

4

15.400747

11.913650

4.430219

1.600908

0.392048

5

15.400777

11.914074

4.475546

1.763441

0.481449

6

15.400781

11.914158

4.498318

1.892313

0.571048

7

15.400781

11.914175

4.509731

1.993005

0.659175

8

15.400781

11.914179

4.515444

2.070845

0.744560

9

15.400781

11.914179

4.518303

2.130552

0.826279

10

15.400781

11.914180

4.519733

2.176087

0.903699

11

15.400781

11.914180

4.520447

2.210667

0.976425

20

15.400781

11.91418

4.521161

2.308563

1.421107

21

15.400781

11.91418

4.521162

2.310579

1.450892

22

15.400781

11.91418

4.521162

2.312093

1.477722

50

15.400781

11.91418

4.521162

2.316635

1.695907

51

15.400781

11.91418

4.521162

2.316636

1.696882

52

15.400781

11.91418

4.521162

2.316636

1.697749

117

15.400781

11.91418

4.521162

2.316637

1.704691

118

15.400781

11.91418

4.521162

2.316637

1.704692

119

15.400781

11.91418

4.521162

2.316637

1.704692

120

15.400781

11.91418

4.521162

2.316637

1.704692