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Table 2 The values of the sequences \(\pmb{\{\mathbf{x}_{n}\}}\) , \(\pmb{\{\mathbf{y}_{n}\}}\) , and \(\pmb{\{\mathbf{z}_{n}\}}\) with the initial point \(\pmb{\mathbf{x}_{1}=(7.5,9.1)}\) in Example 5.2

From: A hybrid iterative method for common solutions of variational inequality problems and fixed point problems for single-valued and multi-valued mappings with applications

n

\(\boldsymbol {x_{n}}\)

\(\boldsymbol {y_{n}}\)

\(\boldsymbol {z_{n}}\)

1

(7.5000000,9.1000000)

(6.3029396,7.6067234)

(3.0687437,3.7035235)

2

(4.6619648,5.6749079)

(3.8840555,4.7013476)

(1.7741233,2.1474385)

3

(2.8183693,3.4332496)

(2.3412722,2.8357215)

(1.0459308,1.2668192)

4

(1.6857031,2.0577916)

(1.3983068,1.6970922)

(0.6176583,0.7496374)

5

(1.0092457,1.2223240)

(0.8364468,1.0071576)

(0.3669562,0.4418484)

6

(0.5676300,0.7527995)

(0.4701681,0.6199094)

(0.2053231,0.2707153)

7

(0.7174567,0.1573218)

(0.5940218,0.1294942)

(0.2585586,0.0563647)

8

(0.3517952,0.4346565)

(0.2911794,0.3576574)

(0.1264280,0.1552922)

9

(0.4298726,0.0764960)

(0.3557172,0.0629290)

(0.1541523,0.0272707)

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45

(0.0000963,0.0000292)

(0.0000795,0.0000240)

(0.0000340,0.0000103)

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55

(0.0000088,0.0000042)

(0.0000072,0.0000034)

(0.0000031,0.0000015)

56

(0.0000033,0.0000065)

(0.0000027,0.0000053)

(0.0000012,0.0000023)

57

(0.0000054,0.0000020)

(0.0000044,0.0000017)

(0.0000019,0.0000007)

58

(0.0000022,0.0000036)

(0.0000018,0.0000030)

(0.0000008,0.0000013)

59

(0.0000033,0.0000009)

(0.0000030,0.0000008)

(0.0000012,0.0000003)

60

(0.0000015,0.0000020)

(0.0000012,0.0000017)

(0.0000005,0.0000007)

61

(0.0000020,0.0000004)

(0.0000016,0.0000003)

(0.0000007,0.0000001)

62

(0.0000010,0.0000011)

(0.0000008,0.0000009)

(0.0000004,0.0000004)