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Theory and Modern Applications

Table 1 Numerical results for Example 4.1

From: A parallel hybrid accelerated extragradient algorithm for pseudomonotone equilibrium, fixed point, and split null point problems

 

No. of Iter. \(\Theta _{k}=0\)

Alg. 1, \(\Theta _{k} \neq 0\)

CPU (Sec) \(\Theta _{k} = 0\)

Alg. 1, \(\Theta _{k} \neq 0\)

Choice 1. \(x_{0}=(5)\), \(x_{1}=(2)\) and N = 20

91

78

0.088136

0.059103

Choice 1. \(x_{0}=(5)\), \(x_{1}=(2)\) and N = 5

95

83

0.088177

0.067473

Choice 2. \(x_{0}=(4.7)\), \(x_{1}=(1.7)\) and N = 20

104

90

0.098793

0.091790

Choice 2. \(x_{0}=(4.7)\), \(x_{1}=(1.7)\) and N = 5

110

94

0.099405

0.092703

Choice 3. \(x_{0}=(-7)\), \(x_{1}=(4)\) and N = 20

95

81

0.074912

0.069149

Choice 3. \(x_{0}=(-7)\), \(x_{1}=(4)\) and N = 5

108

89

0.078510

0.071038