A complementarity model and algorithm for direct multi-commodity flow supply chain network equilibrium problem
From MaRDI portal
Publication:1983767
DOI10.3934/jimo.2020066zbMath1476.90077OpenAlexW3012728094MaRDI QIDQ1983767
Hongchun Sun, Haodong Chen, Y. J. Wang
Publication date: 10 September 2021
Published in: Journal of Industrial and Management Optimization (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/jimo.2020066
global convergencecomplementarity problems\(R\)-linearly convergence rateprojection type algorithmsupply chain network equilibrium
Related Items
Decision-making for demand signal in crowdsourcing platform ⋮ A complementarity model for a supply chain network equilibrium problem with electronic commerce
Cites Work
- Further discussion on the error bound for generalized linear complementarity problem over a polyhedral cone
- A supply chain network game theory model of cybersecurity investments with nonlinear budget constraints
- Optimal replenishment and stocking strategies for inventory mechanism with a dynamically stochastic short-term price discount
- A sharper global error bound for the generalized linear complementarity problem over a polyhedral cone under weaker conditions
- Global error bound for the generalized linear complementarity problem over a polyhedral cone
- General variational inequalities
- A supply chain network equilibrium model with random demands.
- Optimizing an inventory model with fuzzy demand, backordering, and discount using a hybrid imperialist competitive algorithm
- The closed-loop supply chain network equilibrium with products lifetime and carbon emission constraints in multiperiod planning horizon
- A nonlinear complementarity model for supply chain network equilibrium
- Dynamic programming and suboptimal control: a survey from ADP to MPC
- Equilibrium Conditions of a Logistics Service Supply Chain with a New Smoothing Algorithm
- Finite-Dimensional Variational Inequalities and Complementarity Problems
- Global projection-type error bounds for general variational inequalities
