Research Article
Two Chaotic Patterns of Dynamic Risk Definition for Solving Hazardous Materials Routing Problem
Table 1
Best and secondary optimal paths and lengths from Orumieh (node 43) to Khodabandeh (node 71).
| Chaos equation | (Cost, risk) | Solution ranking | Ranked most probable path | Length (KM) | |
| | (0, 1) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 262 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 27 | | (0.3, 0.7) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 288 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 29 | Logistic | (0.5, 0.5) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 302 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 33 | | (0.7, 0.3) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 319 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 41 | | (1, 0) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 365 | Secondary optimal | No path | | | | Best solution | | (43 84 54 53 59 60 65 72 75 89 74 71) | 644 | |
| Route to chaos | (0, 1) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 301 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 58 | (0.3, 0.7) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 304 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 44 | (0.5, 0.5) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 305 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 51 | (0.7, 0.3) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 336 | Secondary optimal | 43 84 54 53 58 61 64 85 65 72 75 89 74 71 | 630 | 12 | (1, 0) | Best optimal | 43 84 54 53 59 60 65 72 75 89 74 71 | 644 | 365 | Secondary optimal | No path | | | Best solution | | (43 84 54 53 59 60 65 72 75 89 74 71) | 644 | |
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Cost, risk) priority set is ordered by left to right. Frequency is regarding 365 iterations.
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