Stability of Solutions and Continuity of Solution Maps of Tensor Complementarity Problems
From MaRDI portal
Publication:5384741
DOI10.1142/S0217595919400025zbMath1415.90127OpenAlexW2944492314WikidataQ127921495 ScholiaQ127921495MaRDI QIDQ5384741
Xia Li, Xue-Li Bai, Zheng-Hai Huang
Publication date: 25 June 2019
Published in: Asia-Pacific Journal of Operational Research (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0217595919400025
Related Items
Lower bounds of the solution set of the polynomial complementarity problem, A fixed point iterative method for tensor complementarity problems with the implicit \(Z\)-tensors, Bounds of the solution set of the tensor complementarity problem, Generalized Tensor Complementarity Problems Over a Polyhedral Cone, Tensor complementarity problems. I: Basic theory, Connectedness of the solution set of the tensor complementarity problem, Estimations on upper and lower bounds of solutions to a class of tensor complementarity problems, Modified spectral PRP conjugate gradient method for solving tensor eigenvalue complementarity problems, Existence results for solutions of mixed tensor variational inequalities, Generalized polynomial complementarity problems over a polyhedral cone
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Positive-definite tensors to nonlinear complementarity problems
- Tensor complementarity problem and semi-positive tensors
- Global uniqueness and solvability for tensor complementarity problems
- Properties of solution set of tensor complementarity problem
- Symmetric nonnegative tensors and copositive tensors
- The sparsest solutions to \(Z\)-tensor complementarity problems
- Formulating an \(n\)-person noncooperative game as a tensor complementarity problem
- Copositive tensor detection and its applications in physics and hypergraphs
- Column sufficient tensors and tensor complementarity problems
- Finite-dimensional variational inequality and nonlinear complementarity problems: A survey of theory, algorithms and applications
- Error bounds for the solution sets of quadratic complementarity problems
- Global uniqueness and solvability of tensor variational inequalities
- \(\mathrm{P}\)-tensors, \(\mathrm{P}_0\)-tensors, and their applications
- Complementarity problems over a hypermatrix (tensor) set
- Copositivity detection of tensors: theory and algorithm
- Strictly semi-positive tensors and the boundedness of tensor complementarity problems
- An iterative method for finding the least solution to the tensor complementarity problem
- Solution sets of quadratic complementarity problems
- A continuation method for tensor complementarity problems
- Structural properties of tensors and complementarity problems
- Positive definite and Gram tensor complementarity problems
- Solution structures of tensor complementarity problem
- An equivalent tensor equation to the tensor complementarity problem with positive semi-definite \(Z\)-tensor
- A potential reduction method for tensor complementarity problems
- Test of copositive tensors
- Global error bounds for the tensor complementarity problem with a \(P\)-tensor
- Properties of some classes of structured tensors
- A mixed integer programming approach to the tensor complementarity problem
- Exceptionally regular tensors and tensor complementarity problems
- Polynomial complementarity problems
- Robustness and nondegenerateness for linear complementarity problems
- On the Continuity of the Solution Map in Linear Complementarity Problems
- On Solution Stability of the Linear Complementarity Problem
- On the Boundedness and Stability of Solutions to the Affine Variational Inequality Problem
- Properties of Tensor Complementarity Problem and Some Classes of Structured Tensors
- Tensor complementarity problems: the GUS-property and an algorithm
- Properties of S-tensors
- On error bounds of polynomial complementarity problems with structured tensors
- On the properties of tensor complementarity problems
- HIGH-ORDER COPOSITIVE TENSORS AND ITS APPLICATIONS
- On $Q$-Tensors
- Stability of the linear complementarity problem at a solution point
- A semidefinite method for tensor complementarity problems
