Results 21 to 30 of about 3,769,573 (257)
AIMS Mathematics, 2022 The main aim of this manuscript is to work on the split equilibrium problem with the combined results of the fixed point problem and split variational inequality problem. This paper is an extension of the recent work of Lohawech et al.
Savita Rathee, Monika Swami
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Fixed points and the inverse problem for central configurations [PDF]
Topological Methods in Nonlinear Analysis, 2020 Central configurations play an important role in the dynamics of the $n$-body problem: they occur as relative equilibria and as asymptotic configurations in colliding trajectories. We illustrate how they can be found as projective fixed points of self-maps defined on the shape space, and some results on the inverse problem in dimension $1$, i.e ...
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On the nonlinear implicit complementarity problem
International Journal of Mathematics and Mathematical Sciences, 1993 In this paper, we consider a new class of implicit complementarity problem and study the existence of its solution. An iterative algorithm is also given to find the approximate solution of the new problem and prove that this approximate solution ...
A. H. Siddiqi, Q. H. Ansari
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Modified Iterative Schemes for a Fixed Point Problem and a Split Variational Inclusion Problem
Mathematics, 2022 In this paper, we alter Wang’s new iterative method as well as apply it to find the common solution of fixed point problem (FPP) and split variational inclusion problem (SpVIP) in Hilbert space.
Mohammad Akram +5 more
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On a fixed point problem of Reich [PDF]
Proceedings of the American Mathematical Society, 1996 In this paper, we give an affirmative answer to a fixed point problem of S. Reich.
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General fixed-point method for solving the linear complementarity problem
AIMS Mathematics, 2021 In this paper, we consider numerical methods for the linear complementarity problem (LCP). By introducing a positive diagonal parameter matrix, the LCP is transformed into an equivalent fixed-point equation and the equivalence is proved.
Xi-Ming Fang
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Proximal Gradient Method for Solving Bilevel Optimization Problems
Mathematical and Computational Applications, 2020 In this paper, we consider a bilevel optimization problem as a task of finding the optimum of the upper-level problem subject to the solution set of the split feasibility problem of fixed point problems and optimization problems.
Seifu Endris Yimer +2 more
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A dual problem to least fixed points
Theoretical Computer Science, 1981 AbstractAfter a simple and convenient generalization of the notion of continuous functions and continuous lattices we answer the following question: when for a given element x of a complete lattice there is a least continuous function having x as a least fixed point?
Jean-Louis Lassez, V. L. Nguyen
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An Extension of a Problem of Fixed Point
, 2016 In this article, we extend the requirement of the Problem 9.2 proposed at Varna 2015 Spring Competition, both in terms of membership of the measure 𝛾, and the case for the problem for the ex-inscribed circle 𝐶. We also try to guide the student in the search and identification of the fixed point, for succeeding in solving any problem of this type.
Florentin Smarandache, Ion Patrascu
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Instanton classical solutions of SU(3) fixed point actions on open lattices [PDF]
, 1997 We construct instanton-like classical solutions of the fixed point action of a suitable renormalization group transformation for the SU(3) lattice gauge theory.
A. Papa +24 more
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