Results 251 to 260 of about 7,631,600 (272)
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Optimization Letters, 2012
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Nonlinear Analysis: Theory, Methods & Applications, 1998
Methods of approximating a solution of the equation \(x+Tx=f\), where \(T\) is a continuous and accretive operator, have been investigated by various authors [\textit{E. Zeidler}, ``Nonlinear functional analysis and its applications, Part II. Monotone operators.'' (1990; Zbl 0684.47028 and Zbl 0684.47029)].
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Methods of approximating a solution of the equation \(x+Tx=f\), where \(T\) is a continuous and accretive operator, have been investigated by various authors [\textit{E. Zeidler}, ``Nonlinear functional analysis and its applications, Part II. Monotone operators.'' (1990; Zbl 0684.47028 and Zbl 0684.47029)].
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2006
Let \(C\) be a nonempty closed convex subset of a real Hilbert space and \(\{T_n\}\) be a family of mappings of \(C\) into itself such that the set of all common fixed points of \(\{T_n\}\) is nonempty. The authors consider the sequence \(\{x_n\}\) generated by \(x_1= x\in C\), \(y_n\approx T_n x_n\), \(x_{n+1}= P_C(\alpha_n x_n+ (1-\alpha_n)y_n)\) \((\
W.Takahashi, K.Nakajo, K.Shimoji
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Let \(C\) be a nonempty closed convex subset of a real Hilbert space and \(\{T_n\}\) be a family of mappings of \(C\) into itself such that the set of all common fixed points of \(\{T_n\}\) is nonempty. The authors consider the sequence \(\{x_n\}\) generated by \(x_1= x\in C\), \(y_n\approx T_n x_n\), \(x_{n+1}= P_C(\alpha_n x_n+ (1-\alpha_n)y_n)\) \((\
W.Takahashi, K.Nakajo, K.Shimoji
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On the Mandelbrot Set of Zp+Logct via the Mann and Picard–Mann Iterations
Mathematics and Computers in Simulation, 2023Krzysztof Gdawiec +2 more
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On the Quaternion Julia Sets via Picard–Mann Iteration
Nonlinear Dynamics, 2023Krzysztof Gdawiec, Ricardo Fariello
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On the Robust Newton’s Method With the Mann Iteration and the Artistic Patterns From Its Dynamics
Nonlinear Dynamics, 2021Krzysztof Gdawiec +2 more
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Quadratic Rates of Asymptotic Regularity for the Tikhonov–Mann Iteration
Optimization Methods and Software, 2022Laurentiu Leuştean
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Multi-Step Inertial Krasnosel’skiǐ–Mann Iteration With New Inertial Parameters Arrays
Journal of Fixed Point Theory and Applications, 2021Qiao-Li Dong, Yeol Je Cho, Xiao-Huan Li
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Fixed Point Theorems of Modified Mann and Ishikawa Iterations
Journal of Interdisciplinary Mathematics, 2021Sabah Hassan Malih
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The Equivalence Between the T-Stabilities of Mann and Ishikawa Iterations
Journal of Mathematical Analysis and Applications, 2006Stefan M Soltuz, B E Rhoades
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