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Lin [9] introduced an algorithm for solving a class of multi-point BVPs by constructing reproducing kernel (RK) satisfying multi-point boundary conditions.
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The main aim of this paper is to propose an iterative algorithm to find an element for solving a class of split mixed equilibrium problems and fixed point problems for λ-hybrid multivalued mappings under weaker conditions.
As a matter fact, we examine the convergence analysis of the over-relaxed -proximal point algorithm for solving a class of nonlinear inclusions.
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We introduce in this paper fixed-point proximity-gradient algorithms for solving a class of structured convex optimization problems arising from image restoration.
This algorithm was employed for solving a class of variable-order fractional differential equations.
In the eighth paper, "Unbounded solutions of second-order multi-point boundary value problem on the half-line," L. Liu, X. Hao, and Y. Wu have investigated the existence of solutions for a class of multi-point value problem.
In this paper, a class of multi-point boundary value problems for nonlinear fractional differential equations at resonance with p-Laplacian operator is considered.
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Convergence analysis for the generalized Eckstein Bertsekas proximal point algorithm in the context of solving a class of nonlinear inclusion problems is explored.
In this paper, some sufficient conditions are established for the existence of solutions for a class of fractional multi-point boundary value problems at resonance with three-dimensional kernel.
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