Theory and Modern Applications
From: On a fractional q-differential inclusion on a time scale via endpoints and numerical calculations
n | \({}_{1}M_{3}\) | \({}_{2}M_{3}\) | \({}_{3}M_{3}\) | \({}_{4}M_{3}\) |
---|---|---|---|---|
\(q =\frac{1}{10}\) | ||||
1 | 0.6398 | 0.6012 | 0.6415 | 0.6307 |
2 | 0.6406 | 0.6016 | 0.6423 | 0.6314 |
3 | 0.6407 | 0.6016 | 0.6424 | 0.6314 |
4 | 0.6407 | 0.6016 | 0.6424 | 0.6315 |
5 | 0.6407 | 0.6016 | 0.6424 | 0.6315 |
6 | 0.6407 | 0.6016 | 0.6424 | 0.6315 |
\(q =\frac{1}{2}\) | ||||
1 | 0.171 | 0.1776 | 0.169 | 0.1752 |
2 | 0.1959 | 0.1997 | 0.1942 | 0.1991 |
3 | 0.2092 | 0.2115 | 0.2077 | 0.2119 |
â‹® | â‹® | â‹® | â‹® | â‹® |
10 | 0.223 | 0.2236 | 0.2217 | 0.2251 |
11 | 0.2231 | 0.2236 | 0.2217 | 0.2252 |
12 | 0.2231 | 0.2236 | 0.2218 | 0.2252 |
13 | 0.2231 | 0.2237 | 0.2218 | 0.2252 |
14 | 0.2231 | 0.2237 | 0.2218 | 0.2252 |
15 | 0.2231 | 0.2237 | 0.2218 | 0.2252 |
\(q =\frac{6}{7}\) | ||||
1 | 0.0104 | 0.0159 | 0.0097 | 0.0124 |
2 | 0.0167 | 0.024 | 0.0158 | 0.0195 |
3 | 0.0238 | 0.0327 | 0.0227 | 0.0272 |
â‹® | â‹® | â‹® | â‹® | â‹® |
46 | 0.1141 | 0.1272 | 0.1119 | 0.1198 |
47 | 0.1141 | 0.1272 | 0.1119 | 0.1198 |
48 | 0.1141 | 0.1273 | 0.1119 | 0.1198 |
49 | 0.1141 | 0.1273 | 0.1119 | 0.1199 |
50 | 0.1142 | 0.1273 | 0.1119 | 0.1199 |
51 | 0.1142 | 0.1273 | 0.112 | 0.1199 |
52 | 0.1142 | 0.1273 | 0.112 | 0.1199 |
53 | 0.1142 | 0.1273 | 0.112 | 0.1199 |
54 | 0.1142 | 0.1273 | 0.112 | 0.1199 |