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Table 1 The comparison of GNM, GTM and TSI in Example 1

From: A new two-step iterative method for solving absolute value equations

Dim

GNM

GTM

TSI

K

ACC

T

K

ACC

T

K

ACC

T

100

3

6.6601 × 10−12

0.0036

3

7.3677 × 10−13

0.0069

3

4.4030 × 10−13

0.0122

200

3

1.0395 × 10−10

0.0145

3

2.2623 × 10−12

0.0121

3

1.0761 × 10−12

0.0313

300

3

2.9896 × 10−10

0.0432

3

2.8670 × 10−12

0.0611

3

1.2862 × 10−12

0.0943

400

3

6.1301 × 10−10

0.8682

3

5.8058 × 10−12

0.0075

3

1.4559 × 10−12

0.1137

500

3

1.3574 × 10−10

0.1498

3

6.1348 × 10−12

0.1355

3

1.6708 × 10−12

0.1850

600

3

4.3000 × 10−9

0.2231

3

7.8633 × 10−12

0.2702

3

3.6379 × 10−12

0.2897

700

3

1.2489 × 10−9

0.5052

3

7.8369 × 10−12

0.2932

3

4.2171 × 10−12

0.4356

800

3

3.9699 × 10−9

0.8166

4

1.6596 × 10−11

0.4496

3

4.3618 × 10−12

0.6221

900

3

5.7449 × 10−9

1.1213

4

1.7759 × 10−11

0.7850

3

4.5474 × 10−12

0.8392

1000

3

6.5951 × 10−9

1.5295

4

1.7845 × 10−11

0.9808

3

5.4310 × 10−12

1.0813