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Convergence and stability of modified multi-step Noor iterative procedure with errors for strictly hemicontractive-type mappings in Banach spaces 巴拿赫空间中严格半收缩型映射的修正多步努尔迭代程序的收敛性和稳定性(带误差
Pub Date : 2021-03-08 DOI: 10.1186/s13663-021-00692-6
Md. Asaduzzaman
In this paper, we introduce and study a modified multi-step Noor iterative procedure with errors for two Lipschitz strictly hemicontractive-type mappings in arbitrary Banach spaces and constitute its convergence and stability. The obtained results in this paper generalize and extend the corresponding result of Hussain et al. (Fixed Point Theory Appl. 2012:160, 2012) and some analogous results of several authors in the literature. Finally, a numerical example is included to illustrate our analytical results and to display the efficiency of our proposed novel iterative procedure with errors.
本文针对任意巴拿赫空间中的两个 Lipschitz 严格半收缩型映射,引入并研究了一个修正的多步 Noor 迭代过程(带误差),并构成了其收敛性和稳定性。本文得到的结果概括并扩展了 Hussain 等人(《定点理论应用》,2012:160,2012 年)的相应结果,以及文献中几位作者的一些类似结果。最后,本文还列举了一个数值示例来说明我们的分析结果,并展示了我们提出的新型误差迭代程序的效率。
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引用次数: 0
New Tseng’s extragradient methods for pseudomonotone variational inequality problems in Hadamard manifolds 哈达玛流形中伪单调变分不等式问题的新曾外梯度方法
Pub Date : 2021-02-22 DOI: 10.1186/s13663-021-00689-1
Konrawut Khammahawong, Poom Kumam, Parin Chaipunya, Somyot Plubtieng
We propose Tseng’s extragradient methods for finding a solution of variational inequality problems associated with pseudomonotone vector fields in Hadamard manifolds. Under standard assumptions such as pseudomonotone and Lipschitz continuous vector fields, we prove that any sequence generated by the proposed methods converges to a solution of variational inequality problem, whenever it exits. Moreover, we give some numerical experiments to illustrate our main results.
我们提出了曾外梯度方法,用于寻找哈达玛流形中与伪单调向量场相关的变分不等式问题的解。在伪单调向量场和 Lipschitz 连续向量场等标准假设条件下,我们证明了由所提方法生成的任何序列,只要存在,都会收敛到变分不等式问题的解。此外,我们还给出了一些数值实验来说明我们的主要结果。
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引用次数: 0
Common fixed point for some generalized contractive mappings in a modular metric space with a graph 带图的模块化度量空间中某些广义收缩映射的共同固定点
Pub Date : 2021-02-08 DOI: 10.1186/s13663-021-00690-8
Karim Chaira, Abderrahim Eladraoui, Mustapha Kabil, Abdessamad Kamouss
In this paper, we investigate the existence and the uniqueness of a common fixed point of a pair of self-mappings satisfying new contractive type conditions on a modular metric space endowed with a reflexive digraph. An application is given to show the use of our main result.
在本文中,我们研究了一对自映射的共同定点的存在性和唯一性,这对自映射满足了一个具有反向数图的模块度量空间上的新收缩类型条件。本文给出了一个应用,以说明我们主要结果的用途。
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引用次数: 0
A fixed point theorem for generalized ((psi ,varphi ))-weak contractions in Branciari type generalized metric spaces Branciari 型广义计量空间中的广义弱收缩的定点定理
Pub Date : 2021-01-25 DOI: 10.1186/s13663-021-00688-2
Zhiqun Xue, Guiwen Lv
In this paper, we obtain a new convergence theorem for fixed points of weak contractions in Branciari type generalized metric spaces under weaker conditions. The proof process of the theorem is new and different from that of other authors. An illustrative example of this theorem is to show how the new conditions extend known results.
在本文中,我们得到了一个新的收敛定理,即在较弱条件下,布兰切里类型广义度量空间中弱收缩的定点。该定理的证明过程是全新的,与其他作者的证明过程不同。该定理的一个说明性例子是,新条件是如何扩展已知结果的。
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引用次数: 0
The iterative solutions of split common fixed point problem for asymptotically nonexpansive mappings in Banach spaces Banach空间中渐近非扩张映射的分裂公共不动点问题的迭代解
Pub Date : 2020-12-01 DOI: 10.1186/s13663-020-00686-w
Yuanheng Wang, Xiuping Wu, Chanjuan Pan
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引用次数: 2
Common fixed points of monotone ρ-nonexpansive semigroup in modular spaces 模态空间中单调ρ-无穷半群的公共定点
Pub Date : 2020-11-09 DOI: 10.1186/s13663-020-00684-y
Noureddine El Harmouchi, Karim Chaira, El Miloudi Marhrani
In this paper, we consider the class of monotone ρ-nonexpansive semigroups and give existence and convergence results for common fixed points. First, we prove that the set of common fixed points is nonempty in uniformly convex modular spaces and modular spaces. Then we introduce an iteration algorithm to approximate a common fixed point for the same class of semigroups.
本文考虑了单调ρ-无穷半群,并给出了公共定点的存在性和收敛性结果。首先,我们证明在均匀凸模态空间和模态空间中,公共定点集合是非空的。然后,我们引入一种迭代算法来逼近同一类半群的公共定点。
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引用次数: 0
Fixed point results for Geraghty quasi-contraction type mappings in dislocated quasi-metric spaces 错位准计量空间中格拉基准收缩型映射的定点结果
Pub Date : 2020-11-02 DOI: 10.1186/s13663-020-00683-z
Joy C. Umudu, Johnson O. Olaleru, Adesanmi A. Mogbademu
In this paper, fixed point results for a newly introduced Geraghty quasi-contraction type mappings are proved in more general metric spaces called T-orbitally complete dislocated quasi-metric spaces. Geraghty quasi-contraction type mappings generalize, among others, Ciric’s quasi-contraction mappings and other Geraghty quasi-contractive type mappings in the literature. Fixed point results are obtained without imposing a continuity condition on the mapping, thereby further generalizing some other related work in the literature. An example is given to show the validity of results obtained.
本文证明了一种新引入的格拉基准收缩型映射在更一般的度量空间(称为T-轨道完全错位准度量空间)中的定点结果。Geraghty 准收缩类型映射概括了 Ciric 准收缩映射和文献中的其他 Geraghty 准收缩类型映射。在不对映射施加连续性条件的情况下获得了定点结果,从而进一步推广了文献中的一些其他相关工作。本文举例说明了所获结果的有效性。
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引用次数: 0
A short and sharpened way to approach fixed point results involving fuzzy (mathcal{H})-contractive mappings 处理涉及模糊(mathcal{H})-收缩映射的定点结果的简捷方法
Pub Date : 2020-10-01 DOI: 10.1186/s13663-020-00682-0
Hayel N. Saleh, Mohammad Imdad, Md Hasanuzzaman
In the present paper, we adopt a short and sharpened approach to prove fixed point results involving fuzzy $mathcal{H}$-contractive mappings utilized in (Wardowski, Fuzzy Sets Syst. 125:245–252, 2013) and other related articles. In this process, we are able to relax some conditions utilized by earlier authors which in turn yields affirmative answers to some open questions raised by earlier authors.
在本文中,我们采用了一种简短而锐化的方法来证明《Wardowski,模糊集合系统》125:245-252,2013)和其他相关文章中使用的涉及模糊 $mathcal{H}$ 合约映射的定点结果。在此过程中,我们能够放宽早期作者使用的一些条件,这反过来又对早期作者提出的一些开放性问题给出了肯定的答案。
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引用次数: 0
K-Correspondences, USCOs, and fixed point problems arising in discounted stochastic games 折扣随机对策中的k -对应、USCOs和不动点问题
Pub Date : 2020-09-22 DOI: 10.1186/s13663-020-00681-1
Frank H. Page, Jing Fu
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引用次数: 0
Strong convergence of an inertial algorithm for maximal monotone inclusions with applications 最大单调夹杂的惯性算法的强收敛性及其应用
Pub Date : 2020-08-21 DOI: 10.1186/s13663-020-00680-2
C. E. Chidume, A. Adamu, M. O. Nnakwe
An inertial iterative algorithm is proposed for approximating a solution of a maximal monotone inclusion in a uniformly convex and uniformly smooth real Banach space. The sequence generated by the algorithm is proved to converge strongly to a solution of the inclusion. Moreover, the theorem proved is applied to approximate a solution of a convex optimization problem and a solution of a Hammerstein equation. Furthermore, numerical experiments are given to compare, in terms of CPU time and number of iterations, the performance of the sequence generated by our algorithm with the performance of the sequences generated by three recent inertial type algorithms for approximating zeros of maximal monotone operators. In addition, the performance of the sequence generated by our algorithm is compared with the performance of a sequence generated by another recent algorithm for approximating a solution of a Hammerstein equation. Finally, a numerical example is given to illustrate the implementability of our algorithm for approximating a solution of a convex optimization problem.
本文提出了一种惯性迭代算法,用于逼近均匀凸均匀光滑实Banach空间中最大单调包含的解。该算法生成的序列被证明强收敛于该包含的解。此外,所证明的定理还被应用于近似凸优化问题的解和哈默斯坦方程的解。此外,我们还给出了数值实验,从 CPU 时间和迭代次数的角度,比较了我们的算法生成的序列与最近三种惯性型算法生成的序列在近似最大单调算子零点方面的性能。此外,我们还将算法生成序列的性能与另一种最新算法生成序列的性能进行了比较,后者用于逼近哈默斯坦方程的解。最后,我们给出了一个数值示例,以说明我们的算法在近似凸优化问题解时的可实施性。
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引用次数: 0
期刊
Fixed Point Theory and Applications
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