Research Article
Application of Multiobjective Optimization Integrating Numerical and Scientific Computing in Graph Theory Coloring Algorithm
| Figure T | To meet the conditions | Past |
| Zn | n is odd and n ≥ 3 | 4 | Zn | n is even and n ≥ 3 | 5 | Xn | n ≡ 0 (mod2), n ≠ 4, 10, n ≥ 3 | 4 | Xn | n ≡ 1 (mod2), n = 4, 10, n ≥ 3 | 5 | Cn | n ≥ 3 | n + 1 | | n = 2, 3 | 5 | | ⊗ | 6 | | n ≥ 5 | n + 1 | Bn | n = 2k, k = 2, 3, 4, 5 | n + k | Bn | n ≥ 3, and ≠6, 14 | n + [log2n] | N | ∆(N) ≥ 4 and there is no maximum degree point neighbor | ∆(N) + 1 | N | ∆(N) ≥ 4and there is maximum degree point neighbor | ∆(N) + 2 |
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