Skip to main content

Table 1 Some numerical results for \(\varSigma _{1}\), \(\varSigma _{2}\), and \(\varSigma _{3}\) in Example 1 for \(q=\frac{1}{10}, \frac{1}{2}, \frac{6}{7}\)

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

n

\(q =\frac{1}{10}\)

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

\(q =\frac{6}{7}\)

\(\varSigma _{1}\)

\(\varSigma _{2}\)

\(\varSigma _{3}\)

\(\varSigma _{1}\)

\(\varSigma _{2}\)

\(\varSigma _{3}\)

\(\varSigma _{1}\)

\(\varSigma _{2}\)

\(\varSigma _{3}\)

1

−0.3442

−0.3434

−0.3409

−0.3142

−0.2946

−0.2815

−0.1587

−0.0793

−0.0596

2

−0.3446

−0.3439

−0.3414

−0.3381

−0.326

−0.3147

−0.1837

−0.1125

−0.09

3

−0.3446

−0.344

−0.3414

−0.3501

−0.342

−0.3317

−0.2076

−0.1435

−0.1197

4

−0.3446

−0.344

−0.3414

−0.3562

−0.35

−0.3403

−0.2292

−0.1716

−0.1476

5

−0.3446

−0.344

−0.3414

−0.3592

−0.3541

−0.3446

−0.2484

−0.1968

−0.1731

10

−0.3446

−0.344

−0.3414

−0.3622

−0.358

−0.3488

−0.3128

−0.2832

−0.2634

11

−0.3446

−0.344

−0.3414

−0.3622

−0.3581

−0.3489

−0.3209

−0.2943

−0.2752

12

−0.3446

−0.344

−0.3414

−0.3622

−0.3581

−0.3489

−0.3279

−0.3039

−0.2855

56

−0.3446

−0.344

−0.3414

−0.3622

−0.3581

−0.3489

−0.3706

−0.3626

−0.3487

57

−0.3446

−0.344

−0.3414

−0.3622

−0.3581

−0.3489

−0.3706

−0.3627

−0.3488

58

−0.3446

−0.344

−0.3414

−0.3622

−0.3581

−0.3489

−0.3706

−0.3627

−0.3488

59

−0.3446

−0.344

−0.3414

−0.3622

−0.3581

−0.3489

−0.3707

−0.3627

−0.3488

60

−0.3446

−0.344

−0.3414

−0.3622

−0.3581

−0.3489

−0.3707

−0.3627

−0.3488