Improved fixed point iterative methods for tensor complementarity problem

DOI10.1007/s10957-023-02304-2OpenAlexW4387091529MaRDI QIDQ6086145

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Publication date: 9 November 2023

Published in: Journal of Optimization Theory and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10957-023-02304-2

zbMATH Keywords

monotone convergencefixed point iterative methodtensor complementarity problempower Lipschitz tensor\(\mathcal{L}\)-tensor

Mathematics Subject Classification ID

Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming) (90C33)

Cites Work

• Unnamed Item
• Positive-definite tensors to nonlinear complementarity problems
• Tensor complementarity problem and semi-positive tensors
• Properties of solution set of tensor complementarity problem
• On some properties of three different types of triangular blocked tensors
• The sparsest solutions to \(Z\)-tensor complementarity problems
• Formulating an \(n\)-person noncooperative game as a tensor complementarity problem
• Solution of nonsymmetric, linear complementarity problems by iterative methods
• \(\mathrm{P}\)-tensors, \(\mathrm{P}_0\)-tensors, and their applications
• Strictly semi-positive tensors and the boundedness of tensor complementarity problems
• A continuation method for tensor complementarity problems
• \textit{QN}-tensor and tensor complementarity problem
• The GUS-property and modulus-based methods for tensor complementarity problems
• Neural network approaches based on new NCP-functions for solving tensor complementarity problem
• Randomized Kaczmarz methods for tensor complementarity problems
• Global uniqueness and solvability of tensor complementarity problems for \(\mathcal{H}_+\)-tensors
• A fixed point iterative method for tensor complementarity problems
• Tensor complementarity problems. I: Basic theory
• Tensor complementarity problems. II: Solution methods
• Tensor complementarity problems. III: Applications
• Linearized methods for tensor complementarity problems
• A potential reduction method for tensor complementarity problems
• Estimations on upper and lower bounds of solutions to a class of tensor complementarity problems
• Solving multi-linear systems with \(\mathcal {M}\)-tensors
• A mixed integer programming approach to the tensor complementarity problem
• Properties of Tensor Complementarity Problem and Some Classes of Structured Tensors
• Tensor complementarity problems: the GUS-property and an algorithm
• Modified gradient dynamic approach to the tensor complementarity problem

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