activity
20102023
most citedD-ADMM: A Communication-Efficient Distributed Algorithm For Separable Optimization

375 citations · 1k across the 24 of their papers we have counts for

collaborators

25 papers

math.OC2023

Improved Convergence Bounds For Operator Splitting Algorithms With Rare Extreme Errors

Anis Hamadouche, Andrew M. Wallace, Joao F. C. Mota

In this paper, we improve upon our previous work[24,22] and establish convergence bounds on the objective function values of approximate proximal-gradient descent (AxPGD), approxim…

math.OC2023

A Low-Power Hardware-Friendly Optimisation Algorithm With Absolute Numerical Stability and Convergence Guarantees

Anis Hamadouche, Yun Wu, Andrew M. Wallace +1

We propose Dual-Feedback Generalized Proximal Gradient Descent (DFGPGD) as a new, hardware-friendly, operator splitting algorithm. We then establish convergence guarantees under ap…

cs.CV2023

The Topology-Overlap Trade-Off in Retinal Arteriole-Venule Segmentation

Angel Victor Juanco Muller, Joao F. C. Mota, Keith A. Goatman +1

Retinal fundus images can be an invaluable diagnosis tool for screening epidemic diseases like hypertension or diabetes. And they become especially useful when the arterioles and v…

cs.CV2022

Measurement-Consistent Networks via a Deep Implicit Layer for Solving Inverse Problems

Rahul Mourya, João F. C. Mota

End-to-end deep neural networks (DNNs) have become the state-of-the-art (SOTA) for solving inverse problems. Despite their outstanding performance, during deployment, such networks…

math.OC2022

Probabilistic Verification of Approximate Algorithms with Unstructured Errors: Application to Fully Inexact Generalized ADMM

Anis Hamadouche, Yun Wu, Andrew M. Wallace +1

We analyse the convergence of an approximate, fully inexact, ADMM algorithm under additive, deterministic and probabilistic error models. We consider the generalized ADMM scheme th…

math.OC2022

Sharper Bounds for Proximal Gradient Algorithms with Errors

Anis Hamadouche, Yun Wu, Andrew M. Wallace +1

We analyse the convergence of the proximal gradient algorithm for convex composite problems in the presence of gradient and proximal computational inaccuracies. We derive new tight…