Advances in Continuous and Discrete Models

Theory and Modern Applications

Table 1 Numerical results for Example 5.1

From: An inertial based forward–backward algorithm for monotone inclusion problems and split mixed equilibrium problems in Hilbert spaces

	No. of Iter.		CPU (Sec)
	\(\theta _{n}=0\)	\(\theta _{n} \neq 0\)	\(\theta _{n} = 0\)	\(\theta _{n} \neq 0\)
Choice 1. \(x_{0}=(-1,1,-1)^{T}\) and \(x_{1}=(1,-4,6)^{T}\)	8	7	0.015876	0.013066
Choice 2. \(x_{0}=(-1,-3,2)^{T}\) and \(x_{1}=(3,-2,-6)^{T}\)	8	7	0.018625	0.013083
Choice 3. \(x_{0}=(-1.1,2.1,-1.5)^{T}\) and \(x_{1}=(1.5,-4.5,-1.6)^{T}\)	9	7	0.016338	0.013387

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