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Table 3 Test result for Problem 2

From: A method with inertial extrapolation step for convex constrained monotone equations

DIM

\((x_{0}, x_{1})\)

IPDY

PDY

NI

NF

CPU

NI

NF

CPU

1000

\((x_{1},x_{2})\)

7

27

0.096872

13

51

0.019005

\((x_{2},x_{2})\)

10

39

0.020041

15

59

0.013681

\((x_{3},x_{3})\)

11

43

0.010628

16

63

0.019522

\((x_{4},x_{4})\)

11

43

0.014032

18

71

0.015199

\((x_{5},x_{5})\)

12

47

0.032128

18

71

0.020678

\((x_{6},x_{6})\)

12

47

0.031786

18

71

0.018411

\((x_{7},x_{7})\)

17

67

0.05388

17

67

0.022057

5000

\((x_{1},x_{2})\)

8

31

0.057562

14

55

0.49934

\((x_{2},x_{2})\)

11

43

0.14625

15

59

0.069077

\((x_{3},x_{3})\)

12

47

0.103

17

67

0.073856

\((x_{4},x_{4})\)

12

47

0.24808

18

71

0.095211

\((x_{5},x_{5})\)

12

47

0.039387

19

75

0.069529

\((x_{6},x_{6})\)

12

47

0.078057

19

75

0.09134

\((x_{7},x_{7})\)

23

91

0.17661

17

67

0.052495

10,000

\((x_{1},x_{2})\)

8

31

0.043896

14

55

0.1585

\((x_{2},x_{2})\)

11

43

0.12549

16

63

0.089382

\((x_{3},x_{3})\)

12

47

0.12935

17

67

0.11205

\((x_{4},x_{4})\)

12

47

0.12544

19

75

0.11729

\((x_{5},x_{5})\)

12

47

0.11877

19

75

0.14566

\((x_{6},x_{6})\)

12

48

0.12846

19

76

0.13503

\((x_{7},x_{7})\)

21

83

0.20705

18

71

0.31225

50,000

\((x_{1},x_{2})\)

8

31

0.24247

15

59

0.48899

\((x_{2},x_{2})\)

11

43

0.55387

16

63

0.35285

\((x_{3},x_{3})\)

12

47

0.77037

18

71

0.44647

\((x_{4},x_{4})\)

14

56

0.73475

21

84

0.5386

\((x_{5},x_{5})\)

14

56

0.65943

21

84

1.1396

\((x_{6},x_{6})\)

15

60

0.46108

21

84

0.54725

\((x_{7},x_{7})\)

22

87

0.87983

19

75

0.46819

100,000

\((x_{1},x_{2})\)

8

31

0.36339

15

59

0.71881

\((x_{2},x_{2})\)

11

43

0.48992

17

67

0.76688

\((x_{3},x_{3})\)

13

52

0.61507

18

72

0.88845

\((x_{4},x_{4})\)

15

60

0.85806

22

88

1.1812

\((x_{5},x_{5})\)

15

60

1.0527

22

88

1.1886

\((x_{6},x_{6})\)

15

60

1.5379

22

88

1.1909

\((x_{7},x_{7})\)

19

76

1.1514

20

80

1.0089