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30 Chapter 3 Equilibrium Problem <strong>with</strong> Equilibrium Constraints<br />

Table 3.4<br />

Numerical results for SNCP method (Major Iteration limit = 120).<br />

P Maj Iter T f1 ∗ f2 ∗ Norm flag1<br />

1 120 127.9 −23.4844 22.8739 2.70e−4 1<br />

2 75 69.0 −9.7749 −10.7219 7.06e−5 0<br />

3 45 48.4 −16.7669 −4.6330 6.48e−5 0<br />

4 68 73.1 −9.6052 −0.8600 1.57e−3 0<br />

5 80 72.9 −46.9213 −11.1220 4.70e−13 0<br />

6 120 83.9 −1.8839 −6.1393 1.15e−3 1<br />

7 75 71.8 −14.9790 −12.1477 4.03e−4 0<br />

8 120 126.7 −5.7300 −19.3844 1.08e−4 1<br />

9 54 52.6 7.0672 −19.1930 1.68e−4 0<br />

10 72 68.0 −3.2363 −17.3301 2.04e−3 0<br />

Table 3.5<br />

Numerical results for nonlinear Gauss-Seidel method (J = 30, ε = 1.0e−6).<br />

P Out Iter Maj Iter Time f1 ∗ f2 ∗ Norm flag1 flag2<br />

1 30 619 96.3 −23.4844 22.8737 1.23e−4 1 0<br />

2 26 821 114.8 −9.7805 −10.7263 6.25e−3 0 0<br />

3 30 903 133.7 −16.7672 −4.6327 6.06e−4 1 0<br />

4 19 1340 232.3 −9.6044 −0.8601 4.67e−3 0 0<br />

5 7 118 17.8 −46.9213 −11.1221 1.02e−4 0 0<br />

6 30 508 73.8 −1.7661 −6.1783 1.18e−1 1 0<br />

7 11 1076 191.0 −14.9807 −12.1489 1.80e−3 0 0<br />

8 30 320 61.8 −5.7228 −19.3929 1.00e−2 1 0<br />

9 9 189 29.4 7.0672 −19.1930 7.24e−5 0 0<br />

10 15 170 30.6 −3.2265 −17.3179 1.50e−2 0 0

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