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Convex optimization in Julia
This paper describes Convex1, a convex optimization modeling framework in Julia. Convex
translates problems from a user-friendly functional language into an abstract syntax tree …
translates problems from a user-friendly functional language into an abstract syntax tree …
Faster convergence rates of relaxed Peaceman-Rachford and ADMM under regularity assumptions
In this paper, we provide a comprehensive convergence rate analysis of the Douglas-
Rachford splitting (DRS), Peaceman-Rachford splitting (PRS), and alternating direction …
Rachford splitting (DRS), Peaceman-Rachford splitting (PRS), and alternating direction …
Identification of simple reaction coordinates from complex dynamics
Reaction coordinates are widely used throughout chemical physics to model and
understand complex chemical transformations. We introduce a definition of the natural …
understand complex chemical transformations. We introduce a definition of the natural …
Tight relaxation of quadratic matching
Establishing point correspondences between shapes is extremely challenging as it involves
both finding sets of semantically persistent feature points, as well as their combinatorial …
both finding sets of semantically persistent feature points, as well as their combinatorial …
Extended formulations in mixed-integer convex programming
We present a unifying framework for generating extended formulations for the polyhedral
outer approximations used in algorithms for mixed-integer convex programming (MICP) …
outer approximations used in algorithms for mixed-integer convex programming (MICP) …
alfonso: Matlab package for nonsymmetric conic optimization
We present alfonso, an open-source Matlab package for solving conic optimization
problems over nonsymmetric convex cones. The implementation is based on the authors' …
problems over nonsymmetric convex cones. The implementation is based on the authors' …
Distance geometry and data science
L Liberti - Top, 2020 - Springer
Data are often represented as graphs. Many common tasks in data science are based on
distances between entities. While some data science methodologies natively take graphs as …
distances between entities. While some data science methodologies natively take graphs as …
Operator splitting methods in control
The significant progress that has been made in recent years both in hardware
implementations and in numerical computing has rendered real-time optimization-based …
implementations and in numerical computing has rendered real-time optimization-based …
Secure and controllable secret key generation through CSI obfuscation matrix encapsulation
Physical-layer key generation has emerged as a promising avenue for establishing secret
keys using reciprocal channel measurements between wireless devices. However, channel …
keys using reciprocal channel measurements between wireless devices. However, channel …
Solving conic optimization problems via self-dual embedding and facial reduction: a unified approach
We establish connections between the facial reduction algorithm of Borwein and Wolkowicz
and the self-dual homogeneous model of Goldman and Tucker when applied to conic …
and the self-dual homogeneous model of Goldman and Tucker when applied to conic …