Existence results of solutions to a generalized vertical polynomial complementarity problem in terms of vertical block tensor tuples
From MaRDI portal
Publication:6582071
DOI10.1016/j.cam.2024.116113MaRDI QIDQ6582071
Yi-gong Huang, Tong-tong Shang, Guo-ji Tang
Publication date: 1 August 2024
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
existenceleast element solutionvertical block Z-tensor tuplevertical polynomial complementarity problem
Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming) (90C33) Polynomial optimization (90C23)
Cites Work
- Unnamed Item
- Tensor complementarity problem and semi-positive tensors
- Global uniqueness and solvability for tensor complementarity problems
- Properties of solution set of tensor complementarity problem
- The sparsest solutions to \(Z\)-tensor complementarity problems
- Formulating an \(n\)-person noncooperative game as a tensor complementarity problem
- Finite-dimensional variational inequality and nonlinear complementarity problems: A survey of theory, algorithms and applications
- Existence theory and \(Q\)-matrix characterization for the generalized linear complementarity problem: Revisited
- The generalized Leontief input-output model and its application to the choice of new technology
- The generalized linear complementarity problem: Least element theory and Z-matrices
- Global uniqueness and solvability of tensor variational inequalities
- Strictly semi-positive tensors and the boundedness of tensor complementarity problems
- Structural properties of tensors and complementarity problems
- Positive definite and Gram tensor complementarity problems
- Existence theory and \(Q\)-matrix characterization for the generalized linear complementarity problem
- A non-interior continuation method for generalized linear complementarity problems
- Vertical linear complementarity and discounted zero-sum stochastic games with ARAT structure
- Properties of structured tensors and complementarity problems
- Acceptable solutions and backward errors for tensor complementarity problems
- The existence and uniqueness of solution for tensor complementarity problem and related systems
- \textit{QN}-tensor and tensor complementarity problem
- Randomized Kaczmarz methods for tensor complementarity problems
- Bounds of the solution set of the tensor complementarity problem
- Tensor complementarity problems. I: Basic theory
- Tensor complementarity problems. II: Solution methods
- Tensor complementarity problems. III: Applications
- Notes on the optimization problems corresponding to polynomial complementarity problems
- An equivalent tensor equation to the tensor complementarity problem with positive semi-definite \(Z\)-tensor
- Estimations on upper and lower bounds of solutions to a class of tensor complementarity problems
- Properties of some classes of structured tensors
- Eigenvalues of a real supersymmetric tensor
- New error bounds for the tensor complementarity problem
- Polynomial complementarity problems
- The Generalized Order Linear Complementarity Problem
- Properties of Tensor Complementarity Problem and Some Classes of Structured Tensors
- Tensor complementarity problems: the GUS-property and an algorithm
- On error bounds of polynomial complementarity problems with structured tensors
- A Smoothing Newton Method for Extended Vertical Linear Complementarity Problems
- Algorithms for the Generalized Linear Complementarity Problem with a Vertical BlockZ-Matrix
- Finite-Dimensional Variational Inequalities and Complementarity Problems
- The Generalized Order Tensor Complementarity Problems
- Modified gradient dynamic approach to the tensor complementarity problem
- Stability of Solutions and Continuity of Solution Maps of Tensor Complementarity Problems
- A generalization of the linear complementarity problem
- Finding the Least Element of a Nonnegative Solution Set of a Class of Polynomial Inequalities
- 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
- Structured tensor tuples to polynomial complementarity problems
- Existence of the least element solution of the vertical block \(Z\)-tensor complementarity problem
This page was built for publication: Existence results of solutions to a generalized vertical polynomial complementarity problem in terms of vertical block tensor tuples