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Table 4 Test result for Problem 3

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

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

9

36

0.13993

15

60

0.009012

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

10

40

0.016829

16

64

0.012426

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

11

44

0.01805

16

64

0.013702

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

11

44

0.013523

17

68

0.011571

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

11

44

0.011749

18

72

0.016509

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

12

48

0.031454

18

72

0.012098

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

259

1036

0.62134

17

68

0.010712

5000

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

9

36

0.60992

16

64

0.13774

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

11

44

0.050266

16

64

0.12547

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

11

44

0.057844

17

68

0.037555

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

12

48

0.052319

18

72

0.1555

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

11

44

0.12611

18

72

0.2368

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

13

52

0.11407

18

72

0.050688

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

–

–

–

17

68

0.044552

10,000

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

9

36

0.49181

16

64

0.090626

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

11

44

0.14241

17

68

0.10902

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

11

44

0.26172

17

68

0.74438

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

13

52

0.38111

18

72

0.17919

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

12

48

0.17741

20

80

0.10613

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

13

52

0.083221

19

76

0.12769

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

–

–

–

18

72

0.093064

50,000

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

10

40

0.27835

17

68

0.32105

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

11

44

0.24875

17

68

0.30922

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

12

48

0.35821

18

72

0.87847

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

13

52

0.4112

20

80

0.43688

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

13

52

0.38957

21

84

0.46666

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

13

52

0.48965

21

84

1.7167

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

15

60

0.51664

18

72

1.4507

100,000

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

10

40

0.45116

17

68

0.89372

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

11

44

1.1194

18

72

0.86119

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

13

52

1.804

19

76

0.8354

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

14

56

1.0128

22

88

1.1409

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

15

60

1.0246

22

88

0.96899

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

15

60

0.93187

22

88

1.06

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

15

60

1.0907

20

80

1.0702