Semi-global exponential stability of augmented primal–dual gradient dynamics for constrained convex optimization

Y Tang, G Qu, N Li - Systems & Control Letters, 2020 - Elsevier
Primal–dual gradient dynamics that find saddle points of a Lagrangian have been widely
employed for handling constrained optimization problems. Building on existing methods, we …

[PDF][PDF] Semi-Global Exponential Stability of Augmented Primal-Dual Gradient Dynamics for Constrained Convex Optimization

Y Tang, G Qu, N Li - researchgate.net
Primal-dual gradient dynamics that find saddle points of a Lagrangian have been widely
employed for handling constrained optimization problems. Building on existing methods, we …

Semi-Global Exponential Stability of Primal-Dual Gradient Dynamics for Constrained Convex Optimization

Y Tang, G Qu, N Li - arXiv, 2019 - dml.mathdoc.fr
Primal-dual gradient dynamics that find saddle points of a Lagrangian have been widely
employed for handling constrained optimization problems. Building on existing methods, we …

Semi-Global Exponential Stability of Augmented Primal-Dual Gradient Dynamics for Constrained Convex Optimization

Y Tang, G Qu, N Li - arXiv preprint arXiv:1903.09580, 2019 - arxiv.org
Primal-dual gradient dynamics that find saddle points of a Lagrangian have been widely
employed for handling constrained optimization problems. Building on existing methods, we …

Semi-global exponential stability of augmented primal–dual gradient dynamics for constrained convex optimization

Y Tang, G Qu, N Li - authors.library.caltech.edu
Primal–dual gradient dynamics that find saddle points of a Lagrangian have been widely
employed for handling constrained optimization problems. Building on existing methods, we …

Semi-Global Exponential Stability of Augmented Primal-Dual Gradient Dynamics for Constrained Convex Optimization

Y Tang, G Qu, N Li - arXiv e-prints, 2019 - ui.adsabs.harvard.edu
Primal-dual gradient dynamics that find saddle points of a Lagrangian have been widely
employed for handling constrained optimization problems. Building on existing methods, we …